#2**+1 **

I do have a suggestion, actually! Here is the original equation:

\(2\tan^{-1}{x}=1\) | Divide 2 on both sides |

\(\tan^{-1}{x}=\frac{1}{2}\) | |

\(\tan({\frac{1}{2}})=x\) | Evaluate with a calculator. |

Now, I am giving you 2 answers because I do not know if you want your answer in degree mode or in radian:

Degree mode:

\(x\approx0.008726867791 \)

Radian mode:

\(x\approx0.546302489844\)

TheXSquaredFactor
May 23, 2017

#1**0 **

Solve for x:

2 tan^(-1)(x) = 1

Divide both sides by 2:

tan^(-1)(x) = 1/2

Take the tangent of both sides:

**Answer: | x = tan(1/2)**

Guest May 23, 2017

#2**+1 **

Best Answer

I do have a suggestion, actually! Here is the original equation:

\(2\tan^{-1}{x}=1\) | Divide 2 on both sides |

\(\tan^{-1}{x}=\frac{1}{2}\) | |

\(\tan({\frac{1}{2}})=x\) | Evaluate with a calculator. |

Now, I am giving you 2 answers because I do not know if you want your answer in degree mode or in radian:

Degree mode:

\(x\approx0.008726867791 \)

Radian mode:

\(x\approx0.546302489844\)

TheXSquaredFactor
May 23, 2017