Final answer to the problem
$-\frac{1}{2}\cos\left(2\cdot 3^{3x}\right)- \left(-\frac{1}{2}\right)\cos\left(2\cdot 0\right)$
Got another answer? Verify it here!
Step-by-step Solution
How should I solve this problem?
- Choose an option
- Integrate by partial fractions
- Integrate by substitution
- Integrate by parts
- Integrate using tabular integration
- Integrate by trigonometric substitution
- Weierstrass Substitution
- Integrate using trigonometric identities
- Integrate using basic integrals
- Product of Binomials with Common Term
- Load more...
Can't find a method? Tell us so we can add it.
1
Apply the formula: $\int\sin\left(ax\right)dx$$=-\left(\frac{1}{a}\right)\cos\left(ax\right)+C$, where $a=2$
Learn how to solve definite integrals problems step by step online.
$\left[- \left(\frac{1}{2}\right)\cos\left(2x\right)\right]_{0}^{3^{3x}}$
Learn how to solve definite integrals problems step by step online. Integrate the function sin(2x) from 0 to 3^(3x). Apply the formula: \int\sin\left(ax\right)dx=-\left(\frac{1}{a}\right)\cos\left(ax\right)+C, where a=2. Multiply the fraction and term in - \left(\frac{1}{2}\right)\cos\left(2x\right). Evaluate the definite integral.
Final answer to the problem
$-\frac{1}{2}\cos\left(2\cdot 3^{3x}\right)- \left(-\frac{1}{2}\right)\cos\left(2\cdot 0\right)$
