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Suppose that the graph of $y = f (x)$ , contains the points (0, 4) and (2, 7). If f' is continuous then $\int_{0}^{2} f^{'} (x) d x$ is equal to

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Correct option is C

f(0)=4,f(2)=7 and ∫02 f′(x)dx=f(2)−f(0)= 7−4=3

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Suppose that the graph of y=f(x), contains the points (0, 4) and (2, 7). If f' is continuous then ∫02 f′(x)dx is equal to

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Suppose that the graph of $y = f (x)$ , contains the points (0, 4) and (2, 7). If f' is continuous then $\int_{0}^{2} f^{'} (x) d x$ is equal to