if x is in first quadrant and sin x is equals to cos x then what is the value of x
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value of x is 45°
here x is in first quadrant and sinx equals to cosx. we have to find value of x.
a/c to question,
sinx = cosx
we know, sin(90° - θ) = cosθ
so, cosx = sin(90° - x)
⇒sinx = sin(90° - x)
[ note : if sinA = sinB , then A = B]
⇒x = 90° - x
⇒2x = 90°
⇒x = 45°
hence, the value of x is 45° which lies in first quadrant.
also read similar questions: if cos x/2=12/13 and x lies in Quadrant I, find the values of
(i) sin x,
(ü) cos x,
(iii) cotx.
https://brainly.in/question/10438731
if tanx=3/9 , x lies in third quadrant , find the value of sin(x/2) , cos(x/2) , tan(x/2)
https://brainly.in/question/5256793
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