If
, then find the values of cos θ and sin θ.

We know that,
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Or ![]()
Here, ![]()
So, Side opposite to angle θ =AC = m
The side adjacent to angle θ =AB = n
Firstly we have to find the value of BC.
So, we can find the value of AC with the help of Pythagoras theorem
⇒ (AB)2 + (AC)2 = (BC)2
⇒ (n)2 + (m)2 = (BC)2
⇒ (BC)2 = m2 + n2
⇒ BC =√ m2 + n2
So, BC =√(m2 + n2)
Now, we will find the sin B and cos B
![]()
Side opposite to angle θ = AC = m
and Hypotenuse = BC =√(m2 + n2)
So, ![]()
Now, we know that,
![]()
Side adjacent to angle θ = AB =n
Hypotenuse = BC =√(m2 + n2)
So, ![]()
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