Evaluate the integral by reversing the order of integration.401213ex2 dx dy3y

Change the order of integration and Evaluate21 20xxxydydx

What form does this integral take if its order of integration is reversed?

To evaluate the double integral  ∫01∫3𝑦3𝑒𝑥2𝑑𝑥𝑑𝑦 it is best to:Group of answer choicesnone of the choicesevaluate in the given orderchange coordinateschange the order of integration

If the order of integration is reversed for the double integral  ∫01∫3𝑦3𝑒𝑥2𝑑𝑥𝑑𝑦, the new limits will be:Group of answer choicesx: from 3y to 3, y: from 0 to 1y: from x/3 to 1, x: from 0 to 3x: from 0 to 1, y: from 0 to 1y: from 0 to x/3, x: from 0 to 3

Consider the following integral. Sketch its region of integration in the xy-plane.∫20∫e2eyxln(x)dxdy∫02∫𝑒𝑦𝑒2𝑥ln(𝑥)𝑑𝑥𝑑𝑦(a) Which graph shows the region of integration in the xy-plane? (b) Write the integral with the order of integration reversed:∫20∫e2eyxln(x)dxdy=∫BA∫DCxln(x)dydx∫02∫𝑒𝑦𝑒2𝑥ln(𝑥)𝑑𝑥𝑑𝑦=∫𝐴𝐵∫𝐶𝐷𝑥ln(𝑥)𝑑𝑦𝑑𝑥with limits of integration