sure I'll help
Is someone here willing to help me with trigonometry
Here is the problem:
The angle is in radians. There is one step in solving it that I don't understand. This isn't the exact problem, but they all are similar.

for that specific equation, I think it would probably be like √3/3 since the first step is dividing 4π/3 by the same thing which would be -1/2 over - √3/2 which would be 1/√3 multiplied with √3/√3 after you cancel out the 2s which would equal to √3/3. I haven't done too much of this but this is from what I know.

Here is the problem:
The angle is in radians. There is one step in solving it that I don't understand. This isn't the exact problem, but they all are similar.
just curious, what grade are you in?

Sorry, can't solve it. Hopefully someone figures it out . My apologies!
I legit solved it lol
Sorry, can't solve it. Hopefully someone figures it out . My apologies!
I legit solved it lol
Oh lol I was too lazy to read the comments

Honestly, I feel like you posted this thread solely to boast that you are doing trigonometry-level math at the age of twelve...

Honestly, I feel like you posted this thread solely to boast that you are doing trigonometry-level math at the age of twelve...
I agree lol, at least i was able to solve it! (I think at least xD)
Honestly, I feel like you posted this thread solely to boast that you are doing trigonometry-level math at the age of twelve...
well that's another way to see it
Ok I know how to solve it, now I have another problem. Why is this useful and why does it work? What is the true use of sine? What is the true meaning of all this? Why is it when you have this angle that this is the coordinate of the point where it intersects the unit circle? Why is the point (x,y) which means (cosine,sine)?

Honestly, I feel like you posted this thread solely to boast that you are doing trigonometry-level math at the age of twelve...
well that's another way to see it
I mean, it is a decent thing to brag about, I guess.

Ok I know how to solve it, now I have another problem. Why is this useful and why does it work? What is the true use of sine? What is the true meaning of all this? Why is it when you have this angle that this is the coordinate of the point where it intersects the unit circle? Why is the point (x,y) which means (cosine,sine)?
As for why trigonometric ratios are useful for practical purposes, they play a role in the physics concepts of dynamics, kinematics, and calculating vectors. As for why it works, sine, cosine, tangent, and cotangent are all just numbers — ratios to be exact and they all represent specific ratios of side lengths of a right triangle.
I will post the problem which im having trouble with if someone will help. The reason why im not posting it yet is because I doubt someone will actually help. And the way I'm gonna proof check that you aren't trolling is by checking your explanation. So don't even try to troll me with the wrong answer. I have the answer for the question but I don't know how it is right. I am trying to see the explanation it gave but it is confusing. Will anyone help?