Mathematics 7-Real numbers in Integers.pptshahanieabbat3
油
Mathematics 7 in Real life integers specifically in Integers. Lesson in integers. Mathematics 7 in Real life integers specifically in Integers. Lesson in integers. Mathematics 7 in Real life integers specifically in Integers. Lesson in integers. Mathematics 7 in Real life integers specifically in Integers. Lesson in integers. Mathematics 7 in Real life integers specifically in Integers. Lesson in integers. Mathematics 7 in Real life integers specifically in Integers. Lesson in integers. Mathematics 7 in Real life integers specifically in Integers. Lesson in integers. Mathematics 7 in Real life integers specifically in Integers. Lesson in integers. Mathematics 7 in Real life integers specifically in Integers. Lesson in integers. Mathematics 7 in Real life integers specifically in Integers. Lesson in integers. Mathematics 7 in Real life integers specifically in Integers. Lesson in integers. Mathematics 7 in Real life integers specifically in Integers. Lesson in integers. Mathematics 7 in Real life integers specifically in Integers. Lesson in integers. Mathematics 7 in Real life integers specifically in Integers. Lesson in integers. Mathematics 7 in Real life integers specifically in Integers. Lesson in integers. Mathematics 7 in Real life integers specifically in Integers. Lesson in integers. Mathematics 7 in Real life integers specifically in Integers. Lesson in integers. Mathematics 7 in Real life integers specifically in Integers. Lesson in integers. Mathematics 7 in Real life integers specifically in Integers. Lesson in integers. Mathematics 7 in Real life integers specifically in Integers. Lesson in integers. Mathematics 7 in Real life integers specifically in Integers. Lesson in integers. Mathematics 7 in Real life integers specifically in Integers. Lesson in integers. Mathematics 7 in Real life integers specifically in Integers. Lesson in integers. Mathematics 7 in Real life integers specifically in Integers. Lesson in integers. Mathematics 7 in Real life integers specifically in Integers. Lesson in integers. Mathematics 7 in Real life integers specifically in Integers. Lesson in integers. Mathematics 7 in Real life integers specifically in Integers. Lesson in integers. Mathematics 7 in Real life integers specifically in Integers. Lesson in integers. Mathematics 7 in Real life integers specifically in Integers. Lesson in integers. Mathematics 7 in Real life integers specifically in Integers. Lesson in integers. Mathematics 7 in Real life integers specifically in Integers. Lesson in integers. Mathematics 7 in Real life integers specifically in Integers. Lesson in integers. Mathematics 7 in Real life integers specifically in Integers. Lesson in integers. Mathematics 7 in Real life integers specifically in Integers. Lesson in integers. Mathematics 7 in Real life integers specifically in Integers. Lesson in integers. Mathematics 7 in Real life integers specifically in Integers. Lesson in integers. Mathematics 7 in Real life integers specifically
This document defines integers and the four basic integer operations - addition, subtraction, multiplication, and division. It provides rules for performing each operation on integers, such as the product of two integers with the same sign is positive and the product of two integers with different signs is negative. Examples are included to demonstrate applying the rules to solve integer operation problems.
This document discusses integers and the four basic operations that can be performed on them - addition, subtraction, multiplication, and division. It defines an integer as a positive or negative whole number including 0. It provides rules for performing each operation, such as the product of two integers with the same sign is positive and with different signs is negative for multiplication. Examples are worked through for each operation to demonstrate how to apply the rules.
This presentation reviews math skills for everyday problems, including operations on integers. It discusses rules for adding, subtracting, multiplying and dividing integers. When adding or subtracting integers, the sign of the answer depends on the signs of the numbers. For multiplication and division, the answer is positive if an even number of factors are negative, and negative if an odd number are negative. Examples are provided to demonstrate applying the rules.
The document provides an overview of key topics in quadratic equations, including solving quadratic equations by factorizing, completing the square, and using the quadratic formula. It discusses why quadratics are important, such as in modeling projectile motion or summations, and provides examples of solving quadratic equations and completing the square to put them in standard form. The document also includes interactive tests and exercises to help students practice these skills in working with quadratic equations.
The document is a mathematics lecture on integers. It discusses the four integer operations of addition, subtraction, multiplication, and division. It provides examples of how to perform each operation on integers and the rules for determining if the result is positive or negative. Addition and subtraction are explained using rules about combining positive and negative integers. Multiplication and division are covered together, as their rules are the same - the result is positive if the signs are the same and negative if the signs are different.
The document provides instructions on solving integer equations using inverse operations. It lists the rules for adding, subtracting, multiplying and dividing integers. It then provides 21 practice problems to solve integer equations, with the solutions shown. The goal is to use inverse operations to isolate the variable term and apply the integer rules to determine its value.
The document provides instructions for solving integer equations using inverse operations. It lists the rules for adding, subtracting, multiplying and dividing integers. It then provides 21 practice problems to solve integer equations using the inverse operations and integer rules. The problems include solving equations with addition, subtraction, multiplication and division of integers.
The document discusses solving equations, including equations with unknowns on both sides and with brackets. It provides examples of solving various types of equations, such as equations with fractions or variables on both sides. Strategies for solving equations include collecting like terms, using the inverse operation to isolate the variable, and expanding any brackets before solving.
This document provides an animated demonstration of the order of operations in mathematics (BIDMAS). It shows examples of calculations with different arrangements of addition, subtraction, multiplication and division and whether the results are correct according to the standard order of operations or not. The standard order is brackets, indices, division, multiplication, addition and subtraction from left to right. Several practice questions are provided for students to calculate following this order of operations.
This document provides an animated demonstration of the order of operations in mathematics (BIDMAS). It shows examples of calculations with different arrangements of addition, subtraction, multiplication and division and whether the results are correct according to the standard order of operations or not. The standard order is brackets, indices, division, multiplication, addition and subtraction from left to right. Several practice questions are provided for students to calculate following this order of operations.
10.04.2023 Combined Operations with Integers (+,-).pptxKaren Riveros
油
The document discusses strategies for solving integer addition and subtraction problems. It presents three strategies: 1) adding terms from left to right, 2) representing subtractions as additions of opposites and grouping like terms, and 3) grouping pairs of addends. An example problem is worked through using each strategy, arriving at the same solution of -3. Another similar problem is presented for the reader to solve using the strategies.
This document discusses solving one-step linear equations using addition and subtraction. It defines key terms like equations, solutions, and isolating variables. It explains that when transforming equations, the same operations must be applied to both sides to maintain equivalence. Inverse operations like addition and subtraction can isolate variables. Examples show how to isolate variables using addition or subtraction and solve equations. Students are then prompted to solve practice equations on their own. The document also discusses using equations to solve real-world problems, like finding a person's maximum heart rate based on their age.
1. The document discusses properties and rules for multiplying and dividing real numbers, including integers and rational numbers.
2. When multiplying integers, the product is negative if the factors have different signs and positive if they have the same sign. When dividing integers, the quotient is negative if the divisor and dividend have different signs and positive if they have the same sign.
3. Multiplying and dividing rational numbers follows similar sign rules, and involves reducing common factors and multiplying/dividing the numerators and denominators.
This document provides an introduction to algebraic expressions and simplification. It discusses representing missing information with variables, examples of algebraic expressions, adding, subtracting, multiplying and dividing terms, and substituting values into expressions. Students are provided examples and interactive practice questions to help understand these algebraic concepts.
The document discusses the proper order of mathematical operations known as PEMDAS. It covers absolute values, addition and subtraction of signed numbers, multiplication and division of signed numbers, and the order of operations using PEMDAS. Examples are provided to illustrate how to use PEMDAS to simplify expressions involving multiple operations. Exercises with answers are included to help readers practice applying these concepts.
Gen. math g11 introduction to functionsliza magalso
油
This document contains:
1. An outline for a mathematics course covering functions and their graphs, basic business mathematics, and logic.
2. Lessons on identifying functions from relations, evaluating functions, and representing real-life situations using functions including piecewise functions.
3. Examples of evaluating functions, operations on functions, and determining whether a relation is a function.
4. An activity drilling students on identifying functions and non-functions.
introduction to functions grade 11(General Math)liza magalso
油
This document contains:
1. An outline for a mathematics course covering functions and their graphs, basic business mathematics, and logic.
2. Lessons on identifying functions from relations, evaluating functions, and representing real-life situations using functions including piecewise functions.
3. Examples of evaluating functions, operations on functions, and determining whether a relation is a function based on its graph or ordered pairs.
4. An activity drilling students on identifying functions versus non-functions.
This document contains:
1. An outline for a mathematics course covering functions and their graphs, basic business mathematics, and logic.
2. Lessons on identifying functions from relations, evaluating functions, and representing real-life situations using functions including piecewise functions.
3. Examples of evaluating functions, operations on functions, and determining whether a relation is a function.
4. An activity drilling students on identifying functions and non-functions.
The document contains information about rational numbers including integers, fractions, and decimals. It provides examples of adding and subtracting rational numbers on a number line. Key points include:
- Rational numbers include integers, fractions, and decimals.
- Zero is a whole number but not a positive integer.
- Examples are given of comparing rational numbers and performing addition and subtraction on a number line.
- Properties of addition like commutativity and inverses are illustrated.
This document reviews absolute value concepts including:
- Graphing absolute value equations and finding their domains and ranges
- Procedures for solving absolute value equations like |x-2|=7 and |x-10|=4.5
- Graphing the solutions to inequality equations like |x - (-5)| 8 and |x - 6| > 5
Real numbers include both positive and negative numbers. Operations can be performed on real numbers by following rules:
When adding like signs, add the absolute values and use the original sign. With different signs, find the difference of absolute values and use the greater sign.
For multiplication and division, a positive result occurs with same signs and negative result with different signs.
When raising a negative number to a power, the result is negative for odd exponents and positive for even exponents.
This document provides an overview of multiplying integers:
1. It defines multiplication of integers and provides rules for determining the sign of products based on the signs of the factors.
2. Examples are provided to illustrate multiplying integers with different sign combinations, including problems with multiple factors.
3. The concept is applied to problems involving demerits to emphasize its relevance to real-life situations.
Dr. Ansari Khurshid Ahmed- Factors affecting Validity of a Test.pptxKhurshid Ahmed Ansari
油
Validity is an important characteristic of a test. A test having low validity is of little use. Validity is the accuracy with which a test measures whatever it is supposed to measure. Validity can be low, moderate or high. There are many factors which affect the validity of a test. If these factors are controlled, then the validity of the test can be maintained to a high level. In the power point presentation, factors affecting validity are discussed with the help of concrete examples.
The document discusses solving equations, including equations with unknowns on both sides and with brackets. It provides examples of solving various types of equations, such as equations with fractions or variables on both sides. Strategies for solving equations include collecting like terms, using the inverse operation to isolate the variable, and expanding any brackets before solving.
This document provides an animated demonstration of the order of operations in mathematics (BIDMAS). It shows examples of calculations with different arrangements of addition, subtraction, multiplication and division and whether the results are correct according to the standard order of operations or not. The standard order is brackets, indices, division, multiplication, addition and subtraction from left to right. Several practice questions are provided for students to calculate following this order of operations.
This document provides an animated demonstration of the order of operations in mathematics (BIDMAS). It shows examples of calculations with different arrangements of addition, subtraction, multiplication and division and whether the results are correct according to the standard order of operations or not. The standard order is brackets, indices, division, multiplication, addition and subtraction from left to right. Several practice questions are provided for students to calculate following this order of operations.
10.04.2023 Combined Operations with Integers (+,-).pptxKaren Riveros
油
The document discusses strategies for solving integer addition and subtraction problems. It presents three strategies: 1) adding terms from left to right, 2) representing subtractions as additions of opposites and grouping like terms, and 3) grouping pairs of addends. An example problem is worked through using each strategy, arriving at the same solution of -3. Another similar problem is presented for the reader to solve using the strategies.
This document discusses solving one-step linear equations using addition and subtraction. It defines key terms like equations, solutions, and isolating variables. It explains that when transforming equations, the same operations must be applied to both sides to maintain equivalence. Inverse operations like addition and subtraction can isolate variables. Examples show how to isolate variables using addition or subtraction and solve equations. Students are then prompted to solve practice equations on their own. The document also discusses using equations to solve real-world problems, like finding a person's maximum heart rate based on their age.
1. The document discusses properties and rules for multiplying and dividing real numbers, including integers and rational numbers.
2. When multiplying integers, the product is negative if the factors have different signs and positive if they have the same sign. When dividing integers, the quotient is negative if the divisor and dividend have different signs and positive if they have the same sign.
3. Multiplying and dividing rational numbers follows similar sign rules, and involves reducing common factors and multiplying/dividing the numerators and denominators.
This document provides an introduction to algebraic expressions and simplification. It discusses representing missing information with variables, examples of algebraic expressions, adding, subtracting, multiplying and dividing terms, and substituting values into expressions. Students are provided examples and interactive practice questions to help understand these algebraic concepts.
The document discusses the proper order of mathematical operations known as PEMDAS. It covers absolute values, addition and subtraction of signed numbers, multiplication and division of signed numbers, and the order of operations using PEMDAS. Examples are provided to illustrate how to use PEMDAS to simplify expressions involving multiple operations. Exercises with answers are included to help readers practice applying these concepts.
Gen. math g11 introduction to functionsliza magalso
油
This document contains:
1. An outline for a mathematics course covering functions and their graphs, basic business mathematics, and logic.
2. Lessons on identifying functions from relations, evaluating functions, and representing real-life situations using functions including piecewise functions.
3. Examples of evaluating functions, operations on functions, and determining whether a relation is a function.
4. An activity drilling students on identifying functions and non-functions.
introduction to functions grade 11(General Math)liza magalso
油
This document contains:
1. An outline for a mathematics course covering functions and their graphs, basic business mathematics, and logic.
2. Lessons on identifying functions from relations, evaluating functions, and representing real-life situations using functions including piecewise functions.
3. Examples of evaluating functions, operations on functions, and determining whether a relation is a function based on its graph or ordered pairs.
4. An activity drilling students on identifying functions versus non-functions.
This document contains:
1. An outline for a mathematics course covering functions and their graphs, basic business mathematics, and logic.
2. Lessons on identifying functions from relations, evaluating functions, and representing real-life situations using functions including piecewise functions.
3. Examples of evaluating functions, operations on functions, and determining whether a relation is a function.
4. An activity drilling students on identifying functions and non-functions.
The document contains information about rational numbers including integers, fractions, and decimals. It provides examples of adding and subtracting rational numbers on a number line. Key points include:
- Rational numbers include integers, fractions, and decimals.
- Zero is a whole number but not a positive integer.
- Examples are given of comparing rational numbers and performing addition and subtraction on a number line.
- Properties of addition like commutativity and inverses are illustrated.
This document reviews absolute value concepts including:
- Graphing absolute value equations and finding their domains and ranges
- Procedures for solving absolute value equations like |x-2|=7 and |x-10|=4.5
- Graphing the solutions to inequality equations like |x - (-5)| 8 and |x - 6| > 5
Real numbers include both positive and negative numbers. Operations can be performed on real numbers by following rules:
When adding like signs, add the absolute values and use the original sign. With different signs, find the difference of absolute values and use the greater sign.
For multiplication and division, a positive result occurs with same signs and negative result with different signs.
When raising a negative number to a power, the result is negative for odd exponents and positive for even exponents.
This document provides an overview of multiplying integers:
1. It defines multiplication of integers and provides rules for determining the sign of products based on the signs of the factors.
2. Examples are provided to illustrate multiplying integers with different sign combinations, including problems with multiple factors.
3. The concept is applied to problems involving demerits to emphasize its relevance to real-life situations.
Dr. Ansari Khurshid Ahmed- Factors affecting Validity of a Test.pptxKhurshid Ahmed Ansari
油
Validity is an important characteristic of a test. A test having low validity is of little use. Validity is the accuracy with which a test measures whatever it is supposed to measure. Validity can be low, moderate or high. There are many factors which affect the validity of a test. If these factors are controlled, then the validity of the test can be maintained to a high level. In the power point presentation, factors affecting validity are discussed with the help of concrete examples.
Mastering Soft Tissue Therapy & Sports Taping: Pathway to Sports Medicine Excellence
This presentation was delivered in Colombo, Sri Lanka, at the Institute of Sports Medicine to an audience of sports physiotherapists, exercise scientists, athletic trainers, and healthcare professionals. Led by Kusal Goonewardena (PhD Candidate - Muscle Fatigue, APA Titled Sports & Exercise Physiotherapist) and Gayath Jayasinghe (Sports Scientist), the session provided comprehensive training on soft tissue assessment, treatment techniques, and essential sports taping methods.
Key topics covered:
Soft Tissue Therapy The science behind muscle, fascia, and joint assessment for optimal treatment outcomes.
Sports Taping Techniques Practical applications for injury prevention and rehabilitation, including ankle, knee, shoulder, thoracic, and cervical spine taping.
Sports Trainer Level 1 Course by Sports Medicine Australia A gateway to professional development, career opportunities, and working in Australia.
This training mirrors the Elite Akademy Sports Medicine standards, ensuring evidence-based approaches to injury management and athlete care.
If you are a sports professional looking to enhance your clinical skills and open doors to global opportunities, this presentation is for you.
How to Configure Recurring Revenue in Odoo 17 CRMCeline George
油
This slide will represent how to configure Recurring revenue. Recurring revenue are the income generated at a particular interval. Typically, the interval can be monthly, yearly, or we can customize the intervals for a product or service based on its subscription or contract.
One Click RFQ Cancellation in Odoo 18 - Odoo 際際滷sCeline George
油
In this slide, well discuss the one click RFQ Cancellation in odoo 18. One-Click RFQ Cancellation in Odoo 18 is a feature that allows users to quickly and easily cancel Request for Quotations (RFQs) with a single click.
Odoo 18 Accounting Access Rights - Odoo 18 際際滷sCeline George
油
In this slide, well discuss on accounting access rights in odoo 18. To ensure data security and maintain confidentiality, Odoo provides a robust access rights system that allows administrators to control who can access and modify accounting data.
This course provides students with a comprehensive understanding of strategic management principles, frameworks, and applications in business. It explores strategic planning, environmental analysis, corporate governance, business ethics, and sustainability. The course integrates Sustainable Development Goals (SDGs) to enhance global and ethical perspectives in decision-making.
Inventory Reporting in Odoo 17 - Odoo 17 Inventory AppCeline George
油
This slide will helps us to efficiently create detailed reports of different records defined in its modules, both analytical and quantitative, with Odoo 17 ERP.
2. Introduction
Eva is going camping and is thinking
about what clothes to take. It is in the
mountains and the temperature
drops 6尊c for every kilometer you
ascend. Your house is at sea level and
the temperature is 14尊C. The camp is 3
kilometers high and you need to know
how many degrees the temperature
will drop to choose clothes
1 2 3 km
1
尊C
2
3
4
5
6
7
3. Activity 1
What operation do you have to perform to know how much the temperature
will drop?
(-6) x (-3) (-6) x 3
6x3 6 x (-3)
4. Activity 1
Exactly! If the temperature drops 6尊c (-6) every kilometer and there are
3 kilometers, we will have to multiply 3 by -6
(-6) x (-3) (-6) x 3
6x3 6 x (-3)
5. Explanation
We still don't know how to
multiply a positive number by a
negative number. But we can
see multiplication as repeated
addition 6 x 3 = 6 + 6 + 6
(-6) x 3
6. Activity 2
How can you write the above multiplication as a repeated addition?
6 + 6 + 6 (-3) + (-3) + (-3)
3 + 3 + 3 (-6) + (-6) + (-6)
8. Activity 2
And since we already know how to add negative numbers, we can perform this
operation. What is the result of this sum?
(-6) x 3 = (-6) + (-6) + (-6) =
2 3 4 5
6 7 9 0 +
1
8
-
9. Activity 2
And since we already know how to add negative numbers, we can perform this
operation. What is the result of this sum?
(-6) x 3 = (-6) + (-6) + (-6) =
2 3 4 5
6 7 9 0 +
1
8
-
10. Activity 2
And since we already know how to add negative numbers, we can perform this
operation. What is the result of this sum?
(-6) x 3 = (-6) + (-6) + (-6) =
2 3 4 5
6 7 9 0 +
1
8
- 1
11. Activity 2
And since we already know how to add negative numbers, we can perform this
operation. What is the result of this sum?
(-6) x 3 = (-6) + (-6) + (-6) = Very good!
1
2 3 4 5
6 7
8
9 0
-
+
12. Activity 2
By multiplying a negative number by a positive number, what type of
number have we obtained?
Positive Negative
14. Explanation
When multiplying a negative
number by a positive number
we always obtain a negative
number. What result will we
obtain when multiplying a
positive number by a negative
number?
Distributive
property
15. Activity 3
Use the distributive property to rewrite this operation:
a x (b - c) =
a x b - c a x b - a x c
a x b + a x c (a x b) - c
17. Explanation
The first thing we have to do is
write the integer as the
difference of two positive
numbers. Write any pair of
positive numbers whose
difference is equal to -3
6x ( ) = ?
-
6 x (-3) = ?
26. Explanation
If we multiply a positive number by a negative number, we always get a
negative number
(+6) x (-3) = (+6) x (1 - 4) = (+6) x 1 - (+6) x 4 = 6 - 24 = -18
27. Explanation
What result will we have then
when multiplying a negative
number by another negative
number? What we have to do is
write the second multiplicand
as the difference of two
positive numbers. Write any
pair of positive numbers whose
difference is equal to -3
(-6) x ( - ) = ?
(-6) x (-3) = ?
29. Activity 4
Use the distributive property to rewrite this product:
(-6) x (2 - 5) =
(-6) x 2 + (-6) x 5 = (-6) x 2 - 5 =
(-6) x 2 - (-6) x 5 = (-6) x (-5 + 2) =
30. Activity 4
Correct!
(-6) x (2 - 5) =
(-6) x 2 + (-6) x 5 = (-6) x 2 - 5 =
(-6) x 2 - (-6) x 5 = (-6) x (-5 + 2) =
31. Activity 4
What is the result of the first multiplication?
(-6) x (2 - 5) =
(-6) x 2 - (-6) x 5 =
(-6) x (-3) =
?
32. Activity 4
Very good! And the result of the second multiplication?
(-6) x (2 - 5) =
(-6) x 2 - (-6) x 5 =
(-6) x (-3) =
(-12) ?
-
33. Activity 4
Indeed! Now do the subtraction
(-6) x (2 - 5) =
(-6) x 2 - (-6) x 5 =
(-6) x (-3) =
(-12) (-30)
- = ?
34. Activity 4
Indeed! Now do the subtraction
(-6) x (2 - 5) =
(-6) x 2 - (-6) x 5 =
(-6) x (-3) =
(-12) (-30)
- = 18
35. Explanation
If we multiply a negative number by a negative number, we always get
a positive number
(+6) x (-3) = (+6) x (1 - 4) = (+6) x 1 - (+6) x 4 = 6 - 24 = -18
36. Summary
To multiply two integers, we multiply
the two numbers ignoring their sign
and then we add it. If the two factors
have the same sign, we add a positive
sign, otherwise we add a negative
sign
+x+=+
+ x - = -
- x - = +
- x + = -
6 x 3 = 18
6 x (-3) = 18
(-6) x (-3) = 18
(-6) x 3 = -18
37. Activity 5
What is the result of multiplying -7 by -5?
(-7) x (-5) =
2 3 4 5
6 7 9 0 +
1
8
-
38. Activity 5
What is the result of multiplying -7 by -5?
(-7) x (-5) =
2 3 4 5
6 7 9 0
+
1
8
-
39. Activity 5
What is the result of multiplying -7 by -5?
(-7) x (-5) =
2
3
4 5
6 7 9 0
+
1
8
-
40. Activity 5
What is the result of multiplying -7 by -5?
(-7) x (-5) = Very good!
2
3
4
5
6 7 9 0
+
1
8
-
41. CREDITS: Content Developed in Collaboration with Smartick. For more math exercises please visit Smartick.com
This presentation template was created by 際際滷sgo, and includes icons by Flaticon, and infographics & images by Freepik
Thanks!
Do you have any questions?
youremail@freepik.com
+91 620 421 838
yourwebsite.com
Please keep this slide for attribution
42. Instructions for use
If you have a free account, in order to use this template, you must credit 際際滷sgo by keeping the Thanks slide
For more information about editing slides, please read our FAQs or visit our blog
As a Free user, you are allowed to:
Modify this template Use it for both personal and commercial projects
You are not allowed to:
Sublicense, sell or rent any of
際際滷sgo Content
Distribute 際際滷sgo Content unless it has been
expressly authorized by 際際滷sgo
Include 際際滷sgo Content in an
online or offline database or file
Offer 際際滷sgo templates (or modified versions of
際際滷sgo templates) for download
Acquire the copyright of
際際滷sgo Content
43. As a Premium user, you can use this template without attributing 際際滷sgo or keeping the Thanks slide
Instructions for use (premium users)
You are allowed to:
Modify this template Use it for both personal and commercial projects
You are not allowed to:
Sublicense, sell or rent any of
際際滷sgo Content
Distribute 際際滷sgo Content unless it has been
expressly authorized by 際際滷sgo
Use any of the elements that are
part in a separated way
Register any of the elements as a trademark or logo
in an intellectual property registry
Share this template in an
editable format
Hide or delete the Thanks slide and the mention
to 際際滷sgo in the credits
For more information about editing slides, please read our FAQs or visit our blog
44. Fonts
Click on the button of the link to the fonts
All the colors used in this presentation
This presentation has been made using the
following fonts:
Raleway
Open Sans
To view this template correctly in PowerPoint,
download and install the fonts we used
Colors
#21315c #42b2fc #f3f3f3
#fba62d
#ffffff
#9c77cf #7ac43d
45. Presentation Maker
際際滷sgo introduces its latest feature: the Presentation Maker. Enjoy two main functionalities - firstly, with a few
clicks, create marvelous presentations with Artificial Intelligence that adapt to your needs. And it's completely
free!
The second functionality of this tool is that you can edit presentations through the online editor. Create
interactive resources easily, quickly and without the need for any software. Change everything or start from scratch
Generate AI Presentation Edit online
46. You can easily resize these resources without losing quality. To change the color, just ungroup the resource and
click on the object you want to change. You can also look for more infographics on 際際滷sgo
Use our editable graphic resources...
49. Jan Feb Mar Apr Jun
Task 1
Task 2
Task 3
No Yes Yes No Yes
Yes No Yes No Yes
Yes Yes No Yes No
Jan Feb Mar Apr Jun
Task 1
Task 2
Task 3
52. You can resize these icons without losing quality
You can change the stroke and fill color; just select the icon and click on the paint bucket/pen
In Google 際際滷s, you can also use Flaticons extension, allowing you to customize and add even more icons
...and our sets of editable icons
59. Premium infographics
The Solar System
Saturn
Earth Jupiter
Mercury Mars Venus
Venus is the
second planet
from the Sun and
is terribly hot
2xxx
Mercury is the
closest planet to
the Sun and
smallest one
2xxx
Jupiter is a gas
giant and the
biggest planet in
the Solar System
2xxx
Despite being
red, Mars is
actually a very
cold place
2xxx
Saturn is a gas
giant and has
several and
beautiful rings
2xxx
60. Premium infographics
Mercury is the closest
planet to the Sun and
the smallest of them all
Mercury
75%
75%
Saturn has rings
30%
Jupiter is a gas giant
30%
Mars is very cold
15%