Which value is a solution for the equation tan x/2=0 3pi/2 pi 2pi pi/2

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Which value is a solution for the equation tan x/2=0 3pi/2 pi 2pi pi/2

Mathematics
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Where is the tangent equal to zero?
I'm not sure?
Think of the tangent as being \(\tan x = \dfrac{\sin x}{\cos x}\) The tangent is zero where the sine is zero. At what values is the sine zero?

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would it also be zero?
The function y = sin x is zero at all integer multiples pf pi. |dw:1437451807607:dw|
meaning pi would be the answer, right?
tan x = 0 at ... -pi, 0, pi, 2p-i, 3pi, ...
So solving your equation, \(\tan \dfrac{x}{2} = 0 \) \(\dfrac{x}{2} = ... -\pi, 0, \pi, 2\pi, ... \) \(x = ... -2\pi, 0, 2 \pi, 4 \pi, ...\)
I'm sorry I'm still confused?
Remember that your equation was not tan x = 0 Your equation was tan x/2 = 0 Once we found where the tangent has a value of zero, which is every integer multiple of pi, that means x/2 equals every integer multiple of pi. Now we need x. When you multiply every integer multiple of pi by 2, you get every even multiple of pi. The solution to the equation tan x/2 = 0 is every even multiple of pi. There is only one choice that is an even multiple of pi.
2pi??
Correct.
Thanks!
You're welcome.
To start off, let's drop the x/2 and just say tanx. Where does tan x = 0?
if you know where tanx = 0. I know your question is tan(x/2), but I was just seeing if you knew tanx = 0. So that means is if it were just X, x would = pi. But we have (x/2). So instead of x = pi, I'll say (x/2) = pi and then say solve for x :3
So 2pi is yo answer just wanted to check the answer.
Isn't that exactly what I did above?
ya but I wanted to check it im bored soo bored
there's nothing wrong with verification. As long as it's not spam, there's nothing bad about it.

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