14 desigualdades lineales diapositivas
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This document defines and explains linear inequalities. It states that a linear inequality establishes that one number is less than another. It provides rules for manipulating linear inequalities, such as adding or subtracting the same number to both sides does not change the inequality sign, while multiplying or dividing both sides by a negative number reverses the sign. Examples are given to illustrate the rules. The document concludes with exercises solving linear inequalities.
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Issues pertaining to Penalty, Prosecution and Compounding procedures under TDS/TCS regime
STOCK TRADING COURSE BY FINANCEWORLD.IO (PDF)
STOCK TRADING COURSE BY FINANCEWORLD.IO (PDF)AndrewBorisenko3
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Unlock the Power of the Stock Market – Stock Trading Course by FinanceWorld.io (PDF)
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https://www.pacificabs.com/knowledge-center/blog/restaurant-accounting-services-why-owners-never-touch-their-books/How Abhay Bhutada Foundation Strengthens Cultural Education at Shivsrushti.pdf
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PPT summarises our study of the economy as a whole of VietnamWhy the Most Successful Restaurants Never Touch Their Own Books.pdf
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14 desigualdades lineales diapositivas
- 1. Lógica y Funciones 14 Desigualdades Lineales MBA. Darwin Gómez Coapaza
- 2. DEFINICION Desigualdades Lineales DEFINICION Una desigualdad es una definición que establece que un número es menor que otro.
- 3. DEFINICION Desigualdades Lineales REGLAS PARA LAS DESIGUALDADES Si un número se suma o se resta en ambos lados de una desigualdad, la desigualdad resultante tendrá el mismo sentido que la original. Si a < b, entonces a + c < b + c Ejemplo 7 < 10, de modo que 7 + 3 < 10 + 3
- 4. DEFINICION Desigualdades Lineales REGLAS PARA LAS DESIGUALDADES Si ambos lados de una desigualdad se multiplican o dividen por el mismo número positivo, la desigualdad resultante tendrá el mismo sentido que la original. Si a < b y c > 0, entonces ac < bc Ejemplo 3 < 7 y 2 > 0, entonces (3)(2) < (7)(2)
- 5. DEFINICION Desigualdades Lineales REGLAS PARA LAS DESIGUALDADES Si ambos lados de una desigualdad se multiplican o dividen por el mismo número negativo, la desigualdad resultante tendrá el sentido contrario que la original. Si a < b y c < 0, entonces ac > bc Ejemplo 4 < 7 y -2 > 0, entonces (4)(-2) > (7)(-2)
- 6. DEFINICION Desigualdades Lineales REGLAS PARA LAS DESIGUALDADES Cualquier lado de una desigualdad puede reemplazarse por una expresión equivalente a ella. Si a < b y c = 0, entonces c < b Ejemplo x < 2, x = y + 4, entonces y + 4 < 2
- 7. DEFINICION Desigualdades Lineales EJERCICIOS 2 (x – 3) < 4 2x – 6 < 4 2x < 10 x < 5
- 8. DEFINICION Desigualdades Lineales EJERCICIOS 3 – 2x ≤ 6 – 2x ≤ 3 x ≥ -3/2
- 9. DEFINICION Desigualdades Lineales EJERCICIOS 3 2 ? ? 2 + 1 ? ?2(? ? 4) 3 2 ? ? 2 + 1 ? ?2 ? ? 4 (2) 3 ? ? 2 + 2 ? ?4 ? ? 4 3? ? 6 + 2 ? ?4? + 16 3? ? 4 ? ?4? + 16 7? ? 20 ? ? 20/7