if Sin A is equals to half then find the value of Cos A
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0
Answer:
Cos a=√3/2
Step-by-step explanation:
SinA=1/2.
Since sinx=opposite side/hypotenuse
Therefore opp side is 1 and hypotenuse side is 2
Since cosx=adjacent side/hypotenuse
We know hypotenuse value , we have to find adjacent value.
Therefore by Pythagoras theorem
Hypotenuse²=Opp²+adj²
2^2=1^2+adj^2
Adj²=4–1
Adj²=3
Adj=√3
Therefore CosA=√3/2
Or
We know that sin^a+cos^a=1
So, (1/2)²+cos²a=1
Cos²a=1-(1/4)
Cos²a=3/4
Cos a=√3/2
Answered by
1
if sin A =1/2
and sin^a +cos^a=1
then,(1/2)^a+cos^a=1
,cos^a=1-(1/4)
,cos^a=3/4
,cos a=√3/4
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