Evaluate the indefinite integral as an infinite series.
A)
Evaluate the indefinite integral as an infinite series. 5 ex - 1/8x dx
Evaluate the given indefinite integral as a power series. State the interval of convergence. 25 S dx 1-23 E1 4381 on 7 Evaluate the given indefinite integral as a power series; state the interval of convergence: S (4 + x) dz
59.62 Evaluate the indefinite integral as an infinitc series, 62. arctan(..')dx
evaluate the indefinite integral
For each indefinite integral, evaluate the integral. For each
definite
integral, evaluate the integral or show that it is
divergent.
******Please try not to use U-sub, I do not understand how the
online step by step calculators solve using
4. a and b
8+2x2 r(arctan(x))dx
8+2x2 r(arctan(x))dx
Evaluate the following indefinite integral. (10dx
1. Evaluate the indefinite integral sen (2x) – 7 cos(9x) – sec°(3x) dx = 2. Evaluate the indefinite integral | cor(3x) – sec(x) tant(x) + 9 tan(2x) dx = 3. Calculate the indefinite integral using the substitution rule | sec?0 tan*o do =
Evaluate the following indefinite integral. Do not forget to add a constant C to a particular antiderivative. Show your work in the PDF version of the test. S e24 (1+ex)* dx
Integrating with Trigonometric Substitution
Evaluate 2dx 0 Find the indefinite integral. 20e5r dt
Evaluate 2dx 0
Find the indefinite integral. 20e5r dt
Evaluate the following indefinite integral. | asin" (a)cos(2) de Do not include "+" in your answer. For example, if you found the antiderivative was 2x + C you would enter 24.