Question

Math whizzes hello!

Answer 1

solve with trig identities
4+3tanx=2

Answer 2

@dude @Tranquility @hero @vocaloid @shadow

Answer 3

Why use trig ids to solve it when you can just use algebra. Isolate tan(x). Then apply arctan to both sides. Remember, in general if \(\tan(x) = -a\), then \(x = \arctan(-a) + n\pi\)

Answer 4

Nvm how do you solve this

Answer 5

Apparently it's no solution

Answer 6

There's a solution.

Answer 7

But to solve it begin by subtracting 4 from both sides.

Answer 8

Simplify then divide both sides by 2 to isolate tan(x)

Answer 9

Then apply arctan on both sides to isolate x

Answer 10

The goal is to Isolate tan(x). Then apply the arctan rule which states:

if \(\tan(x) = -a\), then \(x = \arctan(-a) + n\pi\)

Answer 11

Correction: you have to divide both sides by 3 after you subtract 4 from both sides

Answer 12

I hope that's what she did.

Answer 13

arc tan= inverse tan?

Answer 14

Yes

Answer 15

\(\arctan(x)\) is another way to write \(\tan^{-1}(x)\)