Solve for θ tan(theta)=undefined

$\tan (θ) = u n d e f i n e d$

Step 1

Simplify $u n d e f i n e d$ .

Multiply $n$ by $n$ by adding the exponents.

Move $n$ .

$\tan (θ) = u (n \cdot n) d e f i e d$

Multiply $n$ by $n$ .

$\tan (θ) = u n^{2} d e f i e d$

Multiply $d$ by $d$ by adding the exponents.

Move $d$ .

$\tan (θ) = u n^{2} (d \cdot d) e f i e$

Multiply $d$ by $d$ .

$\tan (θ) = u n^{2} d^{2} e f i e$

Multiply $u n^{2} d^{2} e f i e$ .

Raise $e$ to the power of $1$ .

$\tan (θ) = u n^{2} d^{2} f i (e^{1} e)$

Raise $e$ to the power of $1$ .

$\tan (θ) = u n^{2} d^{2} f i (e^{1} e^{1})$

Use the power rule $a^{m} a^{n} = a^{m + n}$ to combine exponents.

$\tan (θ) = u n^{2} d^{2} f i e^{1 + 1}$

Add $1$ and $1$ .

$\tan (θ) = u n^{2} d^{2} f i e^{2}$

Step 2

Take the inverse tangent of both sides of the equation to extract $θ$ from inside the tangent.

$θ = \arctan (u n^{2} d^{2} f i e^{2})$

Step 3

The inverse tangent of $\arctan (u n^{2} d^{2} f i e^{2})$ is undefined.

Undefined