Evaluate the integral: f 7/(+a)(+b) dx

Question

asked Jan 26, 2024 172k views

1 Answer

Ttulka · Answer 1 · 2024-01-30T20:38:50+0000

To evaluate the integral ∫ 7/(a+b) dx, treat (a+b) as a constant and integrate with respect to x, resulting in (7/(a+b))(x) + C.

The given integral is: ∫ 7/(a+b) dx.

To evaluate this integral, we can treat a+b as a constant and factor it out of the integral:

∫ 7/(a+b) dx = (7/(a+b)) ∫ dx

Then we can integrate with respect to x:

(7/(a+b)) ∫ dx = (7/(a+b)) (x) + C

Therefore, the result of the integral is (7/(a+b)) x + C.