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

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

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Evaluate rational expressions IIright chevron icon

Full solution

Q. The graph of function h h is shown below. Let f(x)=∫3xh(t)dt f(x)=\int_{3}^{x} h(t) d t .\newlineEvaluate f(4) f(4) .\newlinef(4)= f(4)=
  1. Substitute xx with 44: Substitute xx with 44 in the function f(x)f(x).f(4)=∫34h(t) dtf(4) = \int_{3}^{4} h(t) \, dt
  2. Determine area under curve: Look at the graph of h(t)h(t) to determine the area under the curve from 33 to 44. Assuming the graph shows a rectangle or a trapezoid from 33 to 44, calculate the area.

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