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Exercise

$\frac{1}{\cot\left(\frac{\pi}{4}+x\right)}$

Step-by-step Solution

1

Since the trigonometric functions $\cot$ and $\tan$ are reciprocal, we can simplify $\frac{1}{\cot\left(\frac{\pi }{4}+x\right)}$ into

$\tan\left(\frac{\pi }{4}+x\right)$

Final answer to the exercise

$\tan\left(\frac{\pi }{4}+x\right)$

Try other ways to solve this exercise

  • 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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Similar Questions Solved

$\left(\sin\left(x\right)+\cos\left(x\right)\right)^2$

$1+cot^2x$

$tan\left(x\right)csc\left(x\right)$

$\tan\left(x\right)\csc\left(x\right)$

$\frac{2+\tan^2\left(x\right)}{\sec^2\left(x\right)}-1$

$csc^2x-1$

Main Topic: Simplify Trigonometric Expressions

Simplification of trigonometric expressions consists of rewriting an expression with trigonometric functions in a simpler form. To perform this task, we usually use the most common trigonometric identities, and some algebra.

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