Question

11. Particular Integral
1
O(D?
d
cosh (ax + b), where D = and o(a?) #0 is
dx​

Answer 1

Answer:

Standard Integrals

∫ dx/( x² - a² ) = (1/2a) log [(x - a)/(x + a)] + c.

∫ dx/( a² + x² ) = (1/a) tan⁻ ¹ (x/a) + c.

∫ dx/√(a² - x²) = sin⁻ ¹ (x/a) + c. ∫ dx/√( x² - a² ) = log [ x + √( x² - a² )] + c. ∫ dx/√( x² + a² ) = log [ x + √( x² + a² )] + c. Example 1: Integrate 1/(1 - 9x²) with respect to x. This problem can be done in two ways.

Step-by-step explanation: