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The graph of function f is shown below. Let h(x)=int_(-4)^(x)f(t)dt. Evaluate h(3). h(3)=

The graph of function f f is shown below. Let h(x)=∫−4xf(t)dt h(x)=\int_{-4}^{x} f(t) d t .\newlineEvaluate h(3) h(3) .\newlineh(3)= h(3)=

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Evaluate rational expressions IIright chevron icon

Full solution

Q. The graph of function f f is shown below. Let h(x)=∫−4xf(t)dt h(x)=\int_{-4}^{x} f(t) d t .\newlineEvaluate h(3) h(3) .\newlineh(3)= h(3)=
  1. Identify Area Under Graph: Identify the area under the graph of f(t)f(t) from −4-4 to 33. Since we don't have the actual graph, let's assume the area from −4-4 to 33 is AA.
  2. Calculate h(3)h(3): The value of h(3)h(3) is equal to the area under the graph of f(t)f(t) from −4-4 to 33.\newlineh(3)=Ah(3) = A
  3. Unable to Determine Exact Value: Without the graph, we cannot determine the exact value of AA. Therefore, we cannot find the exact value of h(3)h(3).

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