Given that int_{5}^{7} f(x) d x=frac{20}{7}, what is int_{7}^{5} f(w) d w ? answer =

Question

Accepted Answer

Step:1 ：Given that (int_{5}^{7} f(x) d x=frac{20}{7})Step:2 ：The integral of a function from a to b is the negative of the integral from b to a. This is a property of definite integrals.Step:3 ：Therefore, the integral of f(w) from 7 to 5 is the negative of the integral of f(x) from 5 to 7.Step:4 ：The final answer is the negative of the given integral value, which is -20/7.Step:5 ：Final Answer: The integral of f(w) from 7 to 5 is (boxed{-frac{20}{7}})

Answer

Step: 1 ：Given that (int_{5}^{7} f(x) d x=frac{20}{7})Step: 2 ：The integral of a function from a to b is the negative of the integral from b to a. This is a property of definite integrals.Step: 3 ：Therefore, the integral of f(w) from 7 to 5 is the negative of the integral of f(x) from 5 to 7.Step: 4 ：The final answer is the negative of the given integral value, which is -20/7.Step: 5 ：Final Answer: The integral of f(w) from 7 to 5 is (boxed{-frac{20}{7}})

Given that $\int_{5}^{7} f(x) d x=\frac{20}{7}$, what is $\int_{7}^{5} f(w) d w$ ? answer =

Answer

Popular Problems