NettetTranscribed Image Text: The integral of 3^4x dx is equal to 3^4x / In27 + C 4^4x / In3 + C 3^4x / In81 + C 3^4x / In12 + C Expert Solution Want to see the full answer? Check out a sample Q&A here See Solution star_border Students who’ve seen this question also like: Calculus: Early Transcendentals Functions And Models. 1RCC expand_more NettetIntegrate term-by-term: The integral of a constant times a function is the constant times the integral of the function: Don't know the steps in finding this integral. But the integral is. So, the result is: The integral of a constant times a function is the constant times the integral of the function: Don't know the steps in finding this integral.
Find : ∫(x+3)√(3−4x−x^2) dx - Mathematics and Statistics
NettetIntegral Calculator Step 1: Enter the function you want to integrate into the editor. The Integral Calculator solves an indefinite integral of a function. You can also get a better … Nettet9. des. 2014 · Calculus Introduction to Integration Integrals of Polynomial functions 1 Answer Wataru Dec 9, 2014 Power Rule for Antiderivatives ∫xndx = xn+1 n + 1 + C ∫3xdx by pulling 3 out of the integral, = 3∫xdx by Power Rule, = 3 ⋅ x2 2 +C = 3 2x2 + C I hope that this was helpful. Answer link texasboote aus polen
Integrals of Polynomial functions - Calculus Socratic
NettetEvaluate the following integral: ∫x 3cosx 4dx Medium Solution Verified by Toppr Let t=x 4⇒dt=4x 3dx ∫x 3cosx 4dx = 41∫costdt = 41sint+c = 41sinx 4+c where t=x 4 Solve any question of Integrals with:- Patterns of problems > Was this answer helpful? 0 0 Similar questions Evaluate the following integral: ∫ cosxtanxdx Medium View solution > NettetDerivatives Derivative Applications Limits Integrals Integral Applications Integral Approximation Series ODE Multivariable Calculus Laplace Transform Taylor/Maclaurin … NettetFind the integral int ( (x^3+4x^2x-1)/ (x^3+x^2))dx. Divide x^3+4x^2+x-1 by x^3+x^2. Resulting polynomial. Expand the integral \int\left (1+\frac {3x^ {2}+x-1} {x^3+x^2}\right)dx into 2 integrals using the sum rule for integrals, to then solve each integral separately. The integral \int1dx results in: x. Final Answer texasboyxo twitter