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Use the following function rule to find h(−x)h(-x). Simplify your answer.\newlineh(z)=−z−4h(z) = -z - 4\newlineh(−x)=h(-x) = __\_\_

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Full solution

Q. Use the following function rule to find h(−x)h(-x). Simplify your answer.\newlineh(z)=−z−4h(z) = -z - 4\newlineh(−x)=h(-x) = __\_\_
  1. Substitute −x-x for zz: We are given the function h(z)=−z−4h(z) = -z - 4 and we need to find h(−x)h(-x). To do this, we will substitute −x-x for zz in the function.\newlineh(−x)=−(−x)−4h(-x) = -(-x) - 4
  2. Simplify the expression: Now we simplify the expression by applying the negation to −x-x, which will change the sign from negative to positive.\newlineh(−x)=x−4h(-x) = x - 4

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