Question

5. (06.05 MC) \( \int_{-2}^{3} [2f(x) + 2]dx = 18 \) and \( \int_{1}^{2} f(x)dx = -8 \), then \( \int_{1}^{3} f(x)dx \) is equal to which of the following? (10 points)

          5. (06.05 MC)
\( \int_{-2}^{3} [2f(x) + 2]dx = 18 \) and \( \int_{1}^{2} f(x)dx = -8 \), then \( \int_{1}^{3} f(x)dx \) is equal to which of the following? (10 points)

5. (06.05 MC)
∫-2^3 [2f(x) + 2]dx = 18 and ∫1^2 f(x)dx = -8, then ∫1^3 f(x)dx is equal to which of the following? (10 points)

Added by Cindy C.

Calculus: Early Transcendentals

James Stewart 8th Edition

Instant Answer

Solved by Expert Oluwadamilola Ameobi

05/27/2023

Step 1

Step 1: Use the linearity property of integrals to split the first integral into two separate integrals: ∫(-2)^3 2f(x)dx + ∫(-2)^3 2dx = 18 Show more…

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(06.05 MC) If int_(-2)^3 [2f(x)+2]dx=18 and int_1^(-2) f(x)dx=-8, then int_1^3 f(x)dx is equal to which of the following? (10 points) 4 0 -2 -4 5.(06.05 MC) i3,[2f(x)+2]dx=18 and j2f(x)dx=8, then j3f(x)ax is equal to which of the following?(10 points) 0 2 4