Which statement is true? In any right triangle, the sine of one acute angle is equal to the cosine of the other acute angle. In any right triangle, the sine of one acute angle is equal to the sine of its complementary angle. In any right triangle, the cosine of one acute angle is equal to the cosine of its complementary angle. In any right triangle, the sum of the sine of one acute angle and the cosine of the other acute angle is 1.
@TheSmartOne
In triangle all the angles have to equal to 180. So if one angle is 90 what is the sum of the other 2 angles?
The other 2 angles have to add up to be 90...
And any angles under 90 are acute angles.
oh i thought the other two angles would be 45
ya your right
They could be 45-45 or they could be 50-40
They can be any two numbers that add up to 90.
so what is sine and cosine?
Sine and Cosine are terms in trigonometry.
idk what your getting at
Sine= Opposite over Hypotenuse and Cosine =adjacent over hypotenuse that's all i learned so far about trig. I wish I could help you finish your question but I haven't take trig yet...
ive got a math teacher in here now il ask him to help thanks for your help
\(sin(90-\alpha)=cos(\alpha)\) this is what you need
what does that do for me?
it's related to you question about trig relations! that's what your question is asking you
ya but im not even suppose to be in trig so idk what im doing about this
what you mean you are not trig! your question is clearly asking you about right triangle trigonometry?!
all the given answers are in one scope you know all of them deal with right triangle trig
i know but my teachers put me in a higher class than im suppose to be ive never done trig in my entire life
this is not entirely trig class i suppose it's algebra
no its geometry but it has trig in it
idk what you mean by your teacher put you in higher class here that what you supposed to be in. does ur teacher has the authority to do such! i don't think so
my friend algebra is geometry itself! the point is you are in the right class
as long as you studied Since and Cosine as ratios then you suppose to deal with this
what is \(sin(\pi/3)\)
or \(sin(60^\circ)\)
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