The break-even point is the level of output or sales at which total revenue equals total costs. It represents the point at which a company neither makes a profit nor a loss. The document discusses break-even analysis, including its assumptions, limitations, and applications. It also provides an example problem calculating break-even points, contribution margins, and profits for a shoe company considering opening a new store.
This document discusses various types of price differentiation, including personal discrimination, group discrimination, product discrimination, distributor's discounts, quantity discounts, cash discounts, and geographical price differentials. It provides context and examples for each type of price differentiation. The key points are that price differentiation involves selling similar goods or services to different buyers at different prices, and it can be used to exploit differences in costs, demand, and the functions performed by different buyers and distributors.
The document discusses key concepts in break-even analysis including:
1. Assumptions made in break-even analysis like fixed costs remaining constant and variable costs varying proportionally with output.
2. Merits of break-even analysis like easily understanding cost-volume-profit relationships and aiding management decision making.
3. Demerits of break-even analysis like ignoring other business factors and assuming costs are perfectly linear.
4. Key terms used in break-even analysis like fixed costs, variable costs, contribution, margin of safety, angle of incidence, profit-volume ratio, and break-even point.
5. Formulas for calculating items like contribution, margin of safety, and break-even point
The break-even point is the level of output or sales where total revenue equals total costs. It indicates the minimum quantity of goods that must be sold to cover total fixed and variable costs without a profit or loss. The formula for calculating the break-even point is: Break-even point = Fixed costs / Contribution margin per unit. Contribution margin is the selling price per unit minus the variable costs per unit. An example is provided to demonstrate calculating the break-even point in units and comparing sales to the break-even point in a monthly profit and loss statement.
Cost-volume-profit analysis examines how changes in costs and sales volume affect a company's profit. It helps management make decisions about pricing, production levels, and facility choice. It shows how volume impacts total costs and profits. Key assumptions are accurate classification of fixed and variable costs and linear relationships. The breakeven point is where sales revenue equals total costs, with no profit or loss. Margin of safety is the difference between actual and breakeven sales levels, indicating a business's soundness.
The document discusses break-even analysis, which is a key element of marketing plans. It defines break-even analysis as the number of units a business must sell to cover its fixed costs. The document provides an example calculation showing how to determine break-even units. It also notes that break-even analysis helps businesses understand what price and sales volume are needed to start generating a profit. However, break-even analysis becomes more difficult when a business has multiple products or services.
Sal and Mario's Pepperoni Delight Restaurant sells only pepperoni pizza. To understand their business finances, the document introduces key concepts like revenue, expenses, profit, fixed costs, and variable costs. It then explains the important concept of break-even point, where total revenue equals total expenses and profit is zero. The document provides an example of calculating break-even point for Sal and Mario's pizza business. It determines their break-even sales units as 1,273 pizzas and break-even sales dollars as $12,730. Understanding these financial fundamentals is important for successfully starting and running any business.
This document contains a project report on break even point analysis submitted by students of the Department of Business Management. It includes an index, introduction, definition of break even analysis, calculation of break even point using the equation technique, examples of break even point calculations, importance of break even analysis, assumptions of break even analysis, margin of safety, and advantages and disadvantages of break even analysis.
This document defines and explains break even analysis. It lists the group members and contents. Break even analysis determines the level of output needed for total revenue to equal total costs. It discusses calculating break even points using fixed and variable costs. The purpose is to provide a rough earnings indicator. Limitations include not accounting for demand changes. Calculators are available to assist with break even calculations.
The document discusses break-even analysis, which determines the sales volume needed for a company to cover its total costs. It defines break-even point as the sales level where total revenue equals total costs, resulting in no profit or loss. The document provides examples of calculating break-even point using tables and charts. It also outlines the assumptions and limitations of break-even analysis, and explains its uses for management decision making like determining a target profit level or the effect of a price change.
The document discusses break-even analysis, which is used for planning and control. It defines fixed and variable costs and how they relate to sales volume. An example is provided to calculate the break-even point for a bagel shop in terms of number of meals needed to cover annual fixed costs of $81,650. The break-even point is calculated as 54,073 meals per year or 149 meals per day.
Break-even analysis is used to determine the sales volume needed for a business to start making a profit. It calculates the fixed costs and variable costs per unit and determines the break-even point - the number of units that must be sold to cover total costs. It can help with pricing strategy, examining profitability impacts, and deciding sales quantities. Limitations include assuming fixed costs are constant and not accounting for changes in inventory or multi-product businesses. Break-even analysis should be distinguished from flexible budgets and standard costs which are concerned with cost components and control rather than the relationship between costs, revenues and sales volumes.
This document discusses break even analysis, which determines the sales volume needed for a business to make a profit. It explains that break even analysis helps managers make informed decisions about new products, equipment, and pricing. The document provides the algebraic formula for calculating break even point and illustrates break even analysis for a company called Surf. Examples are given of Rajiv Gandhi Setu bridge, which fell short of its break even daily collection target, and Jumbo King Vada Pav restaurants, which achieved success and sustained profits through strategic franchise expansion near railway stations.
This document discusses break-even analysis, which is used to determine the sales volume needed for a company to cover its total costs. It defines break-even as the point where total revenue equals total costs, with no profit or loss. The formula for calculating break-even point is provided as fixed costs divided by contribution per unit. Examples are given of calculating break-even points based on variable costs, fixed costs, and unit price. Advantages and limitations of break-even analysis are also summarized.
The document discusses the break-even point (BEP), which is the level of output or sales required for a company to cover its total costs. It defines BEP as the point where total revenue equals total costs, resulting in no profit or loss. The document then provides an overview of how to calculate BEP using fixed and variable costs. It also discusses how understanding BEP can help businesses evaluate their costs, sales, and profitability.
meaning: Break-even analysis refers to ascertainment of the level of operations where total revenue equals total costs. It is an analysis used to determine the probable profit or loss at any level of operations. Break-even analysis is a method of studying the relationship among sales revenue, variable cost and a fixed cost to determine the level of operation at which all the costs are equal to its sales revenue and it is the no profit no loss situation
.
.
.significance
.
.
construction of chart
.
.
thank you
A presentation on break even analysis and its importance for an industryabdus sobhan
油
This presentation discusses break-even analysis and its importance for industries. It defines break-even analysis as a tool to determine the sales volume needed for a business to start making a profit. It then explains how to calculate break-even analysis by determining fixed costs, variable costs, expected unit sales, unit price, total costs and total revenue. The presentation notes that the break-even point indicates the level of output where costs and revenues are equal. It highlights how break-even analysis helps industries determine the optimum output level, minimum cost per unit, target capacity, and analyze the impact of new products, equipment purchases and process changes.
Break Even Point is the point at which total revenue equals total costs. It is calculated as Total Fixed Costs divided by the difference between Selling Price and Average Variable Cost per unit. BEP analysis determines the sales volume needed to cover fixed and variable costs. Sales above the BEP generate profits, while sales below the BEP result in losses. BEP is used in business decision making, pricing, sales projections, and other areas. It works best under assumptions of linear costs and revenues and constant prices, but has limitations as it ignores market factors and is static.
Break-even analysis indicates the sales volume needed for revenues and expenses to be equal. It is calculated using the equation: Break even sales = Fixed costs + Variable costs. The break-even point shows the minimum level of production or sales required for a company to not incur losses. Changes in fixed costs, variable costs, or prices will shift the break-even point. Break-even analysis helps determine optimal output levels and product pricing.
This document discusses break-even point analysis for Dabur India Pvt Ltd. It defines fixed and variable costs, and the break-even point formula. It then provides an analysis of Dabur's financial data from 2015-16, calculating their break-even sales, profit-volume ratio, and margin of safety. It concludes that break-even analysis is a useful tool to determine pricing and sales needed to achieve a profit.
This document discusses breakeven analysis, also known as cost-volume-profit (CVP) analysis. CVP analysis examines the relationship between costs, revenue, output levels, and profit. It is used for short-term planning and decision making. The document defines key terms related to CVP analysis, such as breakeven point, contribution per unit, margin of safety, and marginal cost. Examples are provided to demonstrate how to calculate breakeven point, margin of safety, and the output level required to achieve a target profit using CVP analysis.
Isoquant is also called as equal product curve or production indifference curve or constant product curve. Isoquant indicates various combinations of two factors of production which give the same level of output per unit of time.
Just as an indifference curve represents various combinations of two goods which give a consumer equal amount of satisfaction, an iso-product curve shows all possible combinations of two inputs physically capable of producing a given level of output. Since an iso-product curve represents those combinations which will result in the production of an equal quantity of output, the producer would be indifferent between them.
This law was given by Alfred Marshall in his book principle of economics.
It show particular pattern of change in output when some factor remain fixed.
Production depend upon factors of production , if factors of production are good, production may increase and vice-versa.
Production function show functional relationship between production and factors of production.
It refers to manner of change in output cost by the increase in all the input simultaneously and in the same proportion.
Returns refers to change in physical output
Scale refers to quantity of input employed
Change in scale means that all factors of production are increased or decreased in same proportion.
The cost advantage that arises with increased output of a product.
It arises because of the inverse relationship between the quantity produced and per-unit fixed cost.
Profit refers to the excess of receipts from the sale of goods over the expenditure incurred on producing them.
The amount received from the sale of goods is known as revenue and the expenditure on production of such goods is termed as cost. The difference between revenue and cost is known as profit.
For example, if a firm sells goods for Rs. 10 crores after incurring an expenditure of Rs. 7 crores, then profit will be Rs. 3 crores.
Break-even analysis determines the sales volume needed to recover total costs. It examines the relationship between costs, sales, and profits. The break-even point is where total revenue equals total costs, resulting in no profit or loss. There are two types of break-even points: cash break-even considers debt payments, and income break-even considers required dividend payments. Break-even analysis can be used by managers to determine safety margins, target profits, the effects of price/cost changes, choice of production techniques, and plant expansion decisions.
The document discusses pricing policies and methods. It outlines several factors that influence pricing decisions, such as demand, costs, competition and government policies. It then describes various pricing objectives, strategies, and methods that can be used, including cost-plus pricing, peak load pricing, penetration pricing, and price skimming. The key objectives of pricing policies are to maximize profits, promote long-term business welfare, and adapt prices to diverse competitive situations.
The document discusses break-even analysis, which integrates cost and revenue estimates to determine profits and losses at different output levels. It explains that break-even occurs at the output level where total costs equal total revenue. The document provides an example where fixed costs are Rs. 100+10 per unit, revenue is Rs. 15 per unit, and break-even output is 20 units. It states that production above 20 units yields profits while below 20 units results in losses.
The document provides information about various project appraisal techniques used to evaluate capital investment projects. It defines break-even point and provides the formula to calculate it. It also discusses time value of money concepts like future value, present value, annuity, perpetuity, sinking fund etc. Different discounted cash flow methods like net present value, internal rate of return, profitability index are introduced. Non-discounted methods like payback period and accounting rate of return are also covered briefly.
This document discusses break-even analysis, which is used to determine the sales volume needed to cover total costs. It provides examples of calculating break-even units. The break-even point is where total revenue equals total costs, resulting in no profit or loss. Conducting a break-even analysis helps businesses understand how many units they need to sell to break even and determine if their marketing plan is affordable. It also shows how profits increase with additional sales above the break-even level.
This document provides an overview of break even analysis for a management accounting class. It defines break even analysis as a tool that determines the sales volume needed for a business to start making a profit. It then discusses key break even analysis concepts like fixed and variable costs, how to calculate the break even point using the contribution margin approach, how to determine the margin of safety, and how target profits can be incorporated. The document also provides examples of calculating break even points and sales levels needed for a target profit. It concludes by discussing limitations of break even analysis and comparing absorption and marginal costing approaches.
This document provides an introduction to cost-volume-profit (CVP) analysis, which is a tool used by managers for planning and decision-making. CVP analysis estimates how changes in costs, sales volumes, prices, and other factors affect a company's profits. It makes assumptions such as costs and revenues changing linearly with volume. CVP analysis can be used to determine break-even points, profit levels at different volumes, and the sales needed to achieve profit targets. It is an important tool for decisions like pricing, production planning, and introducing new products. The document discusses key CVP concepts like fixed and variable costs, contribution margin, profit-volume ratio, break-even point, margin of safety, and multiple product
The document discusses break-even analysis, which determines the sales volume needed for a company to cover its total costs. It defines break-even point as the sales level where total revenue equals total costs, resulting in no profit or loss. The document provides examples of calculating break-even point using tables and charts. It also outlines the assumptions and limitations of break-even analysis, and explains its uses for management decision making like determining a target profit level or the effect of a price change.
The document discusses break-even analysis, which is used for planning and control. It defines fixed and variable costs and how they relate to sales volume. An example is provided to calculate the break-even point for a bagel shop in terms of number of meals needed to cover annual fixed costs of $81,650. The break-even point is calculated as 54,073 meals per year or 149 meals per day.
Break-even analysis is used to determine the sales volume needed for a business to start making a profit. It calculates the fixed costs and variable costs per unit and determines the break-even point - the number of units that must be sold to cover total costs. It can help with pricing strategy, examining profitability impacts, and deciding sales quantities. Limitations include assuming fixed costs are constant and not accounting for changes in inventory or multi-product businesses. Break-even analysis should be distinguished from flexible budgets and standard costs which are concerned with cost components and control rather than the relationship between costs, revenues and sales volumes.
This document discusses break even analysis, which determines the sales volume needed for a business to make a profit. It explains that break even analysis helps managers make informed decisions about new products, equipment, and pricing. The document provides the algebraic formula for calculating break even point and illustrates break even analysis for a company called Surf. Examples are given of Rajiv Gandhi Setu bridge, which fell short of its break even daily collection target, and Jumbo King Vada Pav restaurants, which achieved success and sustained profits through strategic franchise expansion near railway stations.
This document discusses break-even analysis, which is used to determine the sales volume needed for a company to cover its total costs. It defines break-even as the point where total revenue equals total costs, with no profit or loss. The formula for calculating break-even point is provided as fixed costs divided by contribution per unit. Examples are given of calculating break-even points based on variable costs, fixed costs, and unit price. Advantages and limitations of break-even analysis are also summarized.
The document discusses the break-even point (BEP), which is the level of output or sales required for a company to cover its total costs. It defines BEP as the point where total revenue equals total costs, resulting in no profit or loss. The document then provides an overview of how to calculate BEP using fixed and variable costs. It also discusses how understanding BEP can help businesses evaluate their costs, sales, and profitability.
meaning: Break-even analysis refers to ascertainment of the level of operations where total revenue equals total costs. It is an analysis used to determine the probable profit or loss at any level of operations. Break-even analysis is a method of studying the relationship among sales revenue, variable cost and a fixed cost to determine the level of operation at which all the costs are equal to its sales revenue and it is the no profit no loss situation
.
.
.significance
.
.
construction of chart
.
.
thank you
A presentation on break even analysis and its importance for an industryabdus sobhan
油
This presentation discusses break-even analysis and its importance for industries. It defines break-even analysis as a tool to determine the sales volume needed for a business to start making a profit. It then explains how to calculate break-even analysis by determining fixed costs, variable costs, expected unit sales, unit price, total costs and total revenue. The presentation notes that the break-even point indicates the level of output where costs and revenues are equal. It highlights how break-even analysis helps industries determine the optimum output level, minimum cost per unit, target capacity, and analyze the impact of new products, equipment purchases and process changes.
Break Even Point is the point at which total revenue equals total costs. It is calculated as Total Fixed Costs divided by the difference between Selling Price and Average Variable Cost per unit. BEP analysis determines the sales volume needed to cover fixed and variable costs. Sales above the BEP generate profits, while sales below the BEP result in losses. BEP is used in business decision making, pricing, sales projections, and other areas. It works best under assumptions of linear costs and revenues and constant prices, but has limitations as it ignores market factors and is static.
Break-even analysis indicates the sales volume needed for revenues and expenses to be equal. It is calculated using the equation: Break even sales = Fixed costs + Variable costs. The break-even point shows the minimum level of production or sales required for a company to not incur losses. Changes in fixed costs, variable costs, or prices will shift the break-even point. Break-even analysis helps determine optimal output levels and product pricing.
This document discusses break-even point analysis for Dabur India Pvt Ltd. It defines fixed and variable costs, and the break-even point formula. It then provides an analysis of Dabur's financial data from 2015-16, calculating their break-even sales, profit-volume ratio, and margin of safety. It concludes that break-even analysis is a useful tool to determine pricing and sales needed to achieve a profit.
This document discusses breakeven analysis, also known as cost-volume-profit (CVP) analysis. CVP analysis examines the relationship between costs, revenue, output levels, and profit. It is used for short-term planning and decision making. The document defines key terms related to CVP analysis, such as breakeven point, contribution per unit, margin of safety, and marginal cost. Examples are provided to demonstrate how to calculate breakeven point, margin of safety, and the output level required to achieve a target profit using CVP analysis.
Isoquant is also called as equal product curve or production indifference curve or constant product curve. Isoquant indicates various combinations of two factors of production which give the same level of output per unit of time.
Just as an indifference curve represents various combinations of two goods which give a consumer equal amount of satisfaction, an iso-product curve shows all possible combinations of two inputs physically capable of producing a given level of output. Since an iso-product curve represents those combinations which will result in the production of an equal quantity of output, the producer would be indifferent between them.
This law was given by Alfred Marshall in his book principle of economics.
It show particular pattern of change in output when some factor remain fixed.
Production depend upon factors of production , if factors of production are good, production may increase and vice-versa.
Production function show functional relationship between production and factors of production.
It refers to manner of change in output cost by the increase in all the input simultaneously and in the same proportion.
Returns refers to change in physical output
Scale refers to quantity of input employed
Change in scale means that all factors of production are increased or decreased in same proportion.
The cost advantage that arises with increased output of a product.
It arises because of the inverse relationship between the quantity produced and per-unit fixed cost.
Profit refers to the excess of receipts from the sale of goods over the expenditure incurred on producing them.
The amount received from the sale of goods is known as revenue and the expenditure on production of such goods is termed as cost. The difference between revenue and cost is known as profit.
For example, if a firm sells goods for Rs. 10 crores after incurring an expenditure of Rs. 7 crores, then profit will be Rs. 3 crores.
Break-even analysis determines the sales volume needed to recover total costs. It examines the relationship between costs, sales, and profits. The break-even point is where total revenue equals total costs, resulting in no profit or loss. There are two types of break-even points: cash break-even considers debt payments, and income break-even considers required dividend payments. Break-even analysis can be used by managers to determine safety margins, target profits, the effects of price/cost changes, choice of production techniques, and plant expansion decisions.
The document discusses pricing policies and methods. It outlines several factors that influence pricing decisions, such as demand, costs, competition and government policies. It then describes various pricing objectives, strategies, and methods that can be used, including cost-plus pricing, peak load pricing, penetration pricing, and price skimming. The key objectives of pricing policies are to maximize profits, promote long-term business welfare, and adapt prices to diverse competitive situations.
The document discusses break-even analysis, which integrates cost and revenue estimates to determine profits and losses at different output levels. It explains that break-even occurs at the output level where total costs equal total revenue. The document provides an example where fixed costs are Rs. 100+10 per unit, revenue is Rs. 15 per unit, and break-even output is 20 units. It states that production above 20 units yields profits while below 20 units results in losses.
The document provides information about various project appraisal techniques used to evaluate capital investment projects. It defines break-even point and provides the formula to calculate it. It also discusses time value of money concepts like future value, present value, annuity, perpetuity, sinking fund etc. Different discounted cash flow methods like net present value, internal rate of return, profitability index are introduced. Non-discounted methods like payback period and accounting rate of return are also covered briefly.
This document discusses break-even analysis, which is used to determine the sales volume needed to cover total costs. It provides examples of calculating break-even units. The break-even point is where total revenue equals total costs, resulting in no profit or loss. Conducting a break-even analysis helps businesses understand how many units they need to sell to break even and determine if their marketing plan is affordable. It also shows how profits increase with additional sales above the break-even level.
This document provides an overview of break even analysis for a management accounting class. It defines break even analysis as a tool that determines the sales volume needed for a business to start making a profit. It then discusses key break even analysis concepts like fixed and variable costs, how to calculate the break even point using the contribution margin approach, how to determine the margin of safety, and how target profits can be incorporated. The document also provides examples of calculating break even points and sales levels needed for a target profit. It concludes by discussing limitations of break even analysis and comparing absorption and marginal costing approaches.
This document provides an introduction to cost-volume-profit (CVP) analysis, which is a tool used by managers for planning and decision-making. CVP analysis estimates how changes in costs, sales volumes, prices, and other factors affect a company's profits. It makes assumptions such as costs and revenues changing linearly with volume. CVP analysis can be used to determine break-even points, profit levels at different volumes, and the sales needed to achieve profit targets. It is an important tool for decisions like pricing, production planning, and introducing new products. The document discusses key CVP concepts like fixed and variable costs, contribution margin, profit-volume ratio, break-even point, margin of safety, and multiple product
Marginal costing油is a油costing油technique wherein the油marginal cost, i.e. variable油cost油is charged to units of油cost, while the fixed油cost油for the period is completely written off against the contribution.
The document summarizes key concepts in break-even analysis (CVP analysis). It defines break-even point as the level of sales where total revenue equals total costs, meaning no profit or loss. It provides formulas to calculate break-even volume, contribution ratio, break-even revenue, margin of safety, and number of units to achieve a target profit. Example problems demonstrate using these formulas and how to interpret break-even and profit-volume charts. The document also discusses applying CVP analysis to multiple products.
Cost and Management Accounting II Chapter 1.pdfalemayehu73
油
CVP (cost-volume-profit) analysis is a tool that examines the relationship between a firm's costs, volume of production/sales, and profits. It can be used to determine the break-even point, which is when total revenue equals total costs. There are three methods for conducting a CVP analysis: contribution margin approach, equation approach, and graphical approach. The document provides examples of how to use the equation and contribution margin approaches to calculate a company's break-even point in units and dollars. Key assumptions of the CVP model include constant costs and sales, no changes in production capacity, and equal sales and production levels.
Presentation on CVP Analysis, Break Even Point & Applications of Marginal Cos...Leena Kakkar
油
CVP analysis helps managers understand the relationship between cost, volume, and profit by examining how price, volume, variable costs, fixed costs, and product mix interact. It is used to determine what products to make/sell, pricing policies, marketing strategies, and facility investments. The break-even point is where total costs and revenues are equal, and no profit or loss has occurred. Marginal costing is used to set optimal prices, evaluate price reductions, choose product mixes, calculate safety margins, and set different prices for different customers.
Marginal costing is a technique that differentiates between fixed and variable costs. It involves ascertaining marginal cost by focusing only on the variable costs associated with increasing or decreasing output by one unit. Some key benefits of marginal costing include providing clearer insights into the impact of sales fluctuations on profitability and the relative profitability of different products. Marginal costing is useful for managerial decisions related to pricing, order acceptance, make-or-buy analysis, product mix selection, and other areas.
The document discusses break even analysis, which is used to calculate the sales volume needed for a company to earn a profit. It defines break even point as the sales level where total revenue equals total costs. The document provides the formula for calculating break even point using fixed costs, price per unit, and variable costs. An example calculation is shown using hypothetical fixed costs of $1,000 and a product price of $100 that yields a break even point of 20 units. Uses and limitations of break even analysis are also summarized.
Cost-volume-profit (CVP) analysis is used to determine how changes in costs and sales volume affect a company's profits. It requires identifying all costs as either variable or fixed. CVP analysis explores the relationship between costs, revenues, and activity level to measure how costs and profits vary with sales volume. It is used for forecasting profits, budget planning, pricing decisions, determining sales mix, and more. The three elements of CVP are costs, volume, and profit. The break-even point is the sales volume where total revenue equals total costs. Relevant costs must differ between alternatives and affect the decision. Sunk costs do not affect decisions as they cannot be changed.
COST VOLUME PROFIT ANALYSIS IN HOTEL BY DINO LEONANDRIDINOLEONANDRI
油
This document discusses cost-volume-profit (CVP) analysis, which is used to determine the sales levels needed to achieve a desired level of profit. CVP analysis uses both graphical and equation tools and makes assumptions about fixed and variable costs. It focuses on contribution margin, which is revenue minus variable costs, and breakeven analysis, which finds the sales level where total revenue equals total costs. An example case study calculates the occupancy level needed for a hotel to breakeven.
Break-even analysis is a technique that allows businesses to determine the sales volume needed to break even. It involves classifying costs as fixed or variable and calculating the break-even point, which is where total revenue equals total costs. Break-even analysis can be used to understand how changes in output, price, or costs affect profits. While useful for planning, it has limitations as it assumes costs change linearly with volume and ignores factors like multiple products or price changes.
Break-even analysis is a technique that allows businesses to determine the sales volume needed to break even. It involves classifying costs as fixed or variable and calculating the break-even point, which is where total revenue equals total costs. Break-even analysis can be used to understand how changes in output, price, or costs affect profits. While useful for planning, it has limitations as it assumes costs change linearly with volume and ignores factors like multiple products or price changes.
This document discusses cost-volume-profit (CVP) analysis, which examines how changes in sales volumes, costs, and prices affect profits. CVP analysis uses the basic profit equation of Profit = Total Revenue - Total Variable Costs - Total Fixed Costs. It assumes costs and revenues change linearly with activity levels. CVP analysis can be used to determine the sales volume needed to reach a profit target, the revenue required to avoid losses, and whether fixed costs expose the business to too much risk. Graphs and equations are provided to demonstrate the relationships between total costs, sales, contribution margin, and profit or loss under the CVP model.
This document provides an overview of cost-volume-profit (CVP) analysis, which is used to determine how changes in costs and sales volume affect a company's profits. CVP analysis requires identifying all costs as either fixed or variable. It examines the relationships between costs, revenues, and activity levels to measure how costs and profits vary with sales volume. CVP analysis can be used for profit planning and forecasting, budgeting, pricing decisions, determining optimal sales mixes, and more. The key elements of CVP are costs, volume, and profit, and calculations include determining the break-even point and contribution margin ratio.
1. Break-Even Point
The break-even point (BEP) is the point at which cost or
expenses and revenue are equal. Break-even point is a point at
which total costs just equal or break even with sales. This is the
activity point at which neither profit is made nor loss is
incurred. Break-even point of an enterprise/firm is a point
where total revenue/sale proceeds/sale or output equals total
cost.
Usefulness/Importance of Break-even analysis:
1. Fair knowledge about break even analysis can help
bankers/banking to examine loan proposal of a firm.
2. Break even analysis helps the bankers in assessing working
capital requirement of a unit.
3. This analysis helps in revealing clear projections of profit
planning of an enterprise at different production level vis--vis
the financial needs.
4. It also helps to find rate of return on investment of capital at
varying levels of production.
5. Break-even lies can be quite useful to management in
determining the need for action.
Assumptions of Break-even point:
1. Fixed costs will tend to remain constant. In other words,
there will not be any change in cost factor, such as, change in
property tax rate, insurance rate, salaries of staffs etc.
2. Price of variable cost factors, i.e., wage rates, price of
materials, supplies, services etc.
3. Product specifications and methods of manufacturing and
selling will not undergo a change;
4. Operating efficiency will not increase/decrease.
5. There will not be any change in pricing due to change in
volume, competition etc.
Limitations of Break-even analysis:
1. It may be difficult to segregate to segregate cost into fixed
and variable components;
2. It is not correct to assumption that total fixed cost into fixed
and variable components;
3. The assumption of constant unit variable cost is not valid;
4. Selling price may not remain unchanged over a period of
time;
5. Break-even analysis is a short run concept and has a limited
use in long range planning.
Application/Necessities of Break-even analysis:
1. It helps to provide a dynamic view of the relationships
between sales, costs and profits.
2. A better understanding of break even, for example, is
expressing break even sales as a percentage of actual sales can
give managers a chance to understand when to expect to break
even.
3. The break-even point is a special case of Target Income
Sales.
Contribution Margin(CM):
The unit Contribution Margin (CM) is the quantity of unit sales
price (P) minus the quantity of unit variable cost (V) is of
interest in its own right, it is the marginal profit per unit, or
alternatively the portion of each sale that contributes to Fixed
Costs. The break-even point can be more simply computed as
the point where Total Contribution=Total Fixed Cost.
Contribution Margin(CM) Ratio:
The margin contribution can also be expressed as a percentage.
The contribution margin ratio, which is sometimes called the
profit-volume ratio, indicates the percentage of each sales dollar
available to cover fixed costs and to provide operating revenue.
The contribution margin ratio is Contribution Margin (CM)
Ratio = Sales Variable Costs/Sales.
Margin of Safety:
Margin of safety represents the strength of the business. It
enables a business to know what is the exact amount it has
gained or lost and whether they are over or below the break-even
point. Margin of safety=(Current output-BEP)
Implications of Margin of Safety:
A) In the point of application to investing:
1. Using margin of safety, one should buy a stock when it is
worth more than its price on the market.
2. The margin of safety protects the investor from both poor
decisions and downturns in the market.
3. A common interpretation of margin of safety is how far
below intrinsic value one is paying for a stock.
B) In the point of application to accounting:
In investing parlance, margin of safety is the difference
between the expected sales level and the break-even sales
level. It can be expressed in the equation from as follows:
Margin of Safety = Expected/Actual Sales Level
Breakeven sales Level.
What is meant by sales mix? What assumptions are
casually made concerning sales mix in cost-volume
profits (CVP) analysis?
Sales mix is the components of Cost volume profit analysis.
CVP analysis expands the use of information provided by
breakeven analysis.
Assumptions:
1. The behavior of both costs and revenue is linear
throughout the relevant range of activity.
2. Costs can be classified accurately as either fixed or
variable.
3. Changes in activity are the only factors those affects costs.
4. All units produced are sold.
5. When a company sells more than one type of product, the
sales mix will remain constant.
Applications:
CVP simplifies the computation of breakeven in break-even
analysis and more generally allows simple computation of
target income sales. It simplifies analysis of short run trade-offs
in operation decisions.
Limitations:
CVP is a short run marginal analysis, it assumes that unit
variable costs and unit revenues are constant which is
appropriate for small deviation from current production and
sales and assumes a neat division between fixed costs and
variable costs through in the long run all costs are variable.
For longer term analysis that considers the entire life-cycle
of a product one therefore often prefers activity-based
costing.
2. Problem: The Paduka Shoe Company sells five different styles
of ladies chappals with identical costs and selling prices. The
company is trying to find out the profitability of opening
another store, which will have the following expenses and
revenues:-
Per Pair Taka
Selling price 30.00
Variable cost 19.50
Salesmans commission 1.50
Total Variable cost 21.00
Annual fixed expenses are:
Rent 60,000
Salaries 2,00,000
Advertising 80,000
Other fixed expenses 20,000
Total 3,60,000
Required: (1) Calculate the annual Break-even point in units
and in value. Also determine the profit or loss if 35,000 pairs of
chappals are sold;
Required: (2) The sales commission are proposed to be
discounted, but instead a fixed amount of Tk.90,000 is to be
incurred in fixed salaries. A reduction in selling price of 5% is
also proposed. What will be the Break-even point in units?
Required: (3) It is proposed to pay the store manager 50 paisa
(Tk.0.50) per pair as further commission. The selling price is
also proposed to be increased by 5%. What would be the Break-even
point in units?
Required: (4) Refer to original data, if the store manager were
to be paid 30paisa (Tk 0.30) commission on each pair of
chappal sold in excess of Break-even point, What would be the
stores net profit, if 50,000 pairs were sold?
Solution: Required 1:
BEP in units = Fixed Cost/Contribution margin per unit
= Fixed Cost/(Selling price per unit Varibale cost per unit)
= 3,60,000/(30-21) = 40,000 units
The required BEP in units 40,000.
Contribution margin = (Contribution margin/sales)*100
= (30-21)/30*100 = 30%
So Break even Value = Fixed cost/CM ratio
= 3,60,000/0.3 = 12,00,000 Tk.
The Break Even Value is Tk.12,00,000.
Now, we know,
Sales = Fixed cost + variable cost + profit or (loss)
Profit or (loss) = Sales (Fixed cost + variable cost)
Profit or (loss) = (30*35,000) (3,60,000 + 21*35,000)
Profit or (loss) = 10,50,000 (3,60,000 + 7,35,000)
Profit or (loss) = - 45,000.
So, the loss is Tk.45,000.
Solution: Required 2:
New variable cost = Tk.19.50
New fixed expanse = (3,60,000 + 90,000) = Tk.4,50,000.
New selling price = 30 (30*0.05) = Tk.28.50
So, BEP in units
= Fixed Cost/(Selling price per unit Variable cost per unit)
= 4,50,000/(28.50-19.50) = 50,000 units
The required BEP in units 50,000.
The required BEP in sales volume = Total unit*Sales price
= 50,000*28.50 = Tk.14,25,000.
Solution: Required 3:
New variable cost = Tk. (19.50+1.50+0.50) = Tk.21.50
New selling price = 30 + (30*0.05) = Tk.31.50
So, BEP in units
= Fixed Cost/(Selling price per unit Variable cost per unit)
= 3,60,000/(31.50-21.50) = 36,000 units
New BEP in sale volume = 36,000*31.50 = Tk.11,34,000.
Solution: Required 4:
Particulars amount Total amount (Tk.)
Sales revenue
15,00,000
(50,000*30)
Less,
Variable commission Tk.0.30 is imposed in escess BEP
40,000 units * 21.00 Tk.8,40,000
Excess 10,000 units
Tk.2,13,000 (10,53,000)
* 21.30
Commission margin 4,47,000
Less, fixed cost (3,60,000)
Profit 87,000