Given that sinθ=3/5 , what is cosθ?
So in this case, the same rules apply except all you need to know in this case is that \(\sin(\theta) = \dfrac{a}{c}\) and \(\cos(\theta) = \dfrac{b}{c}\) and Pythagorean Theorem: \(a^2 + b^2 = c^2\)
@Hero
@Vocaloid
That doesn't apply here @princeevee
You only need to use what I have given you above. The other stuff only applied to other problem. Doesn't apply here except for what is above.
so it's given that a=3 and b=5?
actually a = 3 and c = 5
oh right, sorry, so a is 3, and b is x as of now
or rather b is "unknown"
c^2 = 25 since 5^2, and a is 9
25 - 9 is 16
so b^2 is 16, i think
but it isnt actually B as of yet, right?
@Hero
Nope, because there's still something left to do.
what's that?
subtraction?
if \(b^2 = 16\) what do you need to do in order to isolate b?
well i just counted in my head for that, and got 4
meaning that cos(theta) is 4/5?
Yes correct, but you don't have to count in your head. That takes forever
sorry
think you could help with more?
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