Final answer to the problem
Step-by-step Solution
How should I solve this problem?
- Choose an option
- Find the derivative
- Integrate using basic integrals
- Verify if true (using algebra)
- Verify if true (using arithmetic)
- Integrate by partial fractions
- Product of Binomials with Common Term
- FOIL Method
- Integrate by substitution
- Integrate by parts
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Combine all terms into a single fraction with $\cos\left(x\right)$ as common denominator
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$\frac{\frac{\sin\left(x\right)+1+\cos\left(x\right)+\sin\left(x\right)\cos\left(x\right)}{\cos\left(x\right)}}{\frac{\cos\left(x\right)+1}{\sin\left(x\right)}+1+\cos\left(x\right)}$
Learn how to solve problems step by step online. Simplify the trigonometric expression ((sin(x)+1)/cos(x)+1sin(x))/((cos(x)+1)/sin(x)+1cos(x)). Combine all terms into a single fraction with \cos\left(x\right) as common denominator. Combine all terms into a single fraction with \sin\left(x\right) as common denominator. Divide fractions \frac{\sin\left(x\right)+1+\cos\left(x\right)+\sin\left(x\right)\cos\left(x\right)}{\frac{\left(\cos\left(x\right)+1+\sin\left(x\right)+\cos\left(x\right)\sin\left(x\right)\right)\cos\left(x\right)}{\sin\left(x\right)}} with Keep, Change, Flip: a\div \frac{b}{c}=\frac{a}{1}\div\frac{b}{c}=\frac{a}{1}\times\frac{c}{b}=\frac{a\cdot c}{b}. Simplify the fraction \frac{\left(\sin\left(x\right)+1+\cos\left(x\right)+\sin\left(x\right)\cos\left(x\right)\right)\sin\left(x\right)}{\left(\cos\left(x\right)+1+\sin\left(x\right)+\cos\left(x\right)\sin\left(x\right)\right)\cos\left(x\right)} by \sin\left(x\right)+1+\cos\left(x\right)+\sin\left(x\right)\cos\left(x\right).
