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Valor Absoluto De Una Cantidad Arbitraria

 
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 MessagePosté le: Sam 16 Déc - 18:50 (2017)    Sujet du message: Valor Absoluto De Una Cantidad Arbitraria Répondre en citant

Valor Absoluto De Una Cantidad Arbitraria
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Example of case 1. just as we have in this case. which is 3x -2. and 7/3 in the positive zone right to the zero. which are the values of x between negative 1 and 7/3. CASE, MODEL, SOLUTION. they don't change at all. meaning, the real numbers that go from minus infinite to plus infinite. we'll have 'a' between negative b and b. so we'll have to substitute each component. next we're going to mark or shade on this number line. less than 3x. the negative 1 left to the zero. so we'll have an open interval on both extremes. and there we're going to place these numbers. right here we can place the zero as a neutral element. Let's solve this absolute value inequality. we place the 'less than' signs. Finally we give the answer as an interval. b is represented by the number 5. so we add 2 to the three components. less than 5 plus 2 which is equal to 7. we use parentheses on both extremes because. so here we write down the equivalent of b. for that we are going to use the following factor. for that, we draw a line that represents the set of the values of x. as the value that divides the negative zone from the positive zone. expressed in inequality terms. we begin by getting rid of this negative 2. we have then that the solution of this inequality are the values of x that belong. and here at the center the equivalent of 'a'. because negative 2 plus 2 are eliminated and we'll get zero. the signs of the inequality remain as they are. now we have to get rid of this 3 next to the x. for that purpose we need to add 2 to the three members of the inequality. if we have the absolute of a quantity 'a'. we can see that 'a' is inside the bars. since we have divided by a positive number. which is a fraction that cannot be simplified anymore. with the objective to get rid of this negative 2. 9f3baecc53
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