Which absolute value function has a graph that is wider than the parent function, f(x) = |x|, and is translated to the right 2 units? which absolute value function has a graph that is wider than the parent function,  f(x) = |x|, and is translated to the right 2 units? f(x) = 1.3|x| –  2f(x) = 3|x  – 2|f(x) = 3/4  |x  – 2|f(x) = 4/3  |x| + 2

Case 1:  If we multiply f(x) = |x| by a fraction greater than zero and less than 1, the width of the resulting graph will increase.  If the vertex of the original function is moved 2 units to the right, then we'd replace |x| with |x-2|  Only the coefficient (3/4) satisfies the "wider graph" requirement here.

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