[Solution] The graph of a differentiable function f on the close interval [1, 7] is shown. Let h(x)=∫_1^xf(t)dt, for 1≤ x≤ 7. Find h(1) Find h'(4)
Question: The graph of a differentiable function \(f\) on the close interval [1, 7] is shown. Let \(h\left( x \right)=\int\limits_{1}^{x}{f\left( t \right)dt}\), for \(1\le x\le 7\).
- Find \(h\left( 1 \right)\)
- Find \(h'\left( 4 \right)\)
- On what interval is the graph of h concave upward?
- Find the value of x at which h has its maximum on the closed interval [1, 7].
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