Question: EXERCISE 2.1. Consider the differential do = (x + y)dx + xdy. (a) Show that it is an exact differential. (b) Integrate do between the

EXERCISE 2.1. Consider the differential do = (x + y)dx + xdy.

(a) Show that it is an exact differential.

(b) Integrate do between the points A and B in the figure below, along the two different paths, 1 and 2.

(c) Integrate do between points A and B using indefinite integrals.

A 2 IA B 1 1 IB

A 2 IA B 1 1 IB

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To solve this exercise lets go stepbystep a Show that it is an exact differential A differential form d o M x y d x N x y d y d o M x y d x N x y d y ... View full answer

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