Question #40d8c

Question

Question #40d8c

1 Answer

Impact of this question

891 views around the world

You can reuse this answer
Creative Commons License

Answer 1 · 2017-11-23T21:06:06

$θ = 13$ $theta=13$ degrees, $193$ $193$ degrees (assuming that your domain is $0 \leq θ < 360$ $0<=theta<360$ )

General equation: $θ = 180 n + 13$ $theta=180n+13$ , where $n$ $n$ is an integer.

Explanation:

Here is your equation:
$\frac{tan (θ - 13)}{2} = 0$ $(tan(theta-13))/2=0$

If we multiply by 2 on each side:

$tan (θ - 13) = 0$ $tan(theta-13)=0$

Now, let's set $a = θ - 13$ $a=theta-13$ . So:

$tan (a) = 0$ $tan(a)=0$

$a = 0$ $a=0$ degrees, $180$ $180$ degrees

Therefore:

$θ - 13 = 0$ $theta-13=0$ and $θ - 13 = 180$ $theta-13=180$

$θ = 13$ $theta=13$ degrees, $193$ $193$ degrees (assuming that your domain is $0 \leq θ < 360$ $0<=theta<360$ )

Here is the general equation for answers to this equation:

$θ = 180 n + 13$ $theta=180n+13$ , where $n$ $n$ is an integer.

This means that, if you substitute $n$ $n$ for any integer (negative, zero, or positive), the value you get will satisfy the equation. Hope this helps!

Science

Math

Humanities

... and beyond

Question #40d8c

1 Answer

Explanation:

Related questions

Impact of this question