Evaluate the integral using Integration by Parts. $$ \int 7 \sin^{-1} (x) dx $$ (Express numbers in exact form. Use symbolic notation and fractions where needed. Use C for the arbitrary constant. Absorb into C as much as possible.) $$ \int 7 \sin^{-1} (x) dx = 7x \sin^{-1} (x) + 7\sqrt{1-x^2} + C $$

Name: evaluate the integral using integration by parts int 7 sin 1 x dx express numbers in exact form use symbolic notation and fractions where needed use c for the arbitrary constant absorb into 07733
Uploaded: 2022-04-06T12:11:24-08:00
Duration: 7 min 1 s
Channel: Sirat Shah
Description: evaluate the integral using integration by parts int 7 sin 1 x dx express numbers in exact form use symbolic notation and fractions where needed use c for the arbitrary constant absorb into 07733

          Evaluate the integral using Integration by Parts.
$$ \int 7 \sin^{-1} (x) dx $$
(Express numbers in exact form. Use symbolic notation and fractions where needed. Use C for the arbitrary constant. Absorb into C as much as possible.)
$$ \int 7 \sin^{-1} (x) dx = 7x \sin^{-1} (x) + 7\sqrt{1-x^2} + C $$

$evaluate the integral using integration by parts int 7 sin 1 x dx express numbers in exact form use symbolic notation and fractions where needed use c for the arbitrary constant absorb into 07733$

Added by James P.

Calculus: Early Transcendentals

James Stewart 8th Edition

Instant Answer

Solved by Expert Sirat Shah

04/06/2022

Step 1

The formula for integration by parts is $\int u \, dv = uv - \int v \, du$. Step 2: Choose u and dv. Let $u = 7 \sin^{-1} (x)$ and $dv = dx$. Step 3: Find du and v. Differentiate u to find du: $du = \frac{d}{dx} (7 \sin^{-1} (x)) dx = 7 \cdot Show more…

Show all steps

Thanks for your feedback!

Evaluate the integral using Integration by Parts. $$ \int 7 \sin^{-1} (x) dx $$ (Express numbers in exact form. Use symbolic notation and fractions where needed. Use C for the arbitrary constant. Absorb into C as much as possible.) $$ \int 7 \sin^{-1} (x) dx = 7x \sin^{-1} (x) + 7\sqrt{1-x^2} + C $$