If cosA=1/2 and sinB=1/√2,find the value of tanA-tanB/1+tanAtanB.Here angle A and B are from same triangles
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Answered by
12
Answer:
Given tanA = 1/2 and tanB = 1/3
we know that
tan(A+B) = (tanA + tanB)/1-tanA*tanB
tan(A+B) = (1/2+1/3)/(1-1/2*1/3)
=(5/6)/(1-1/6)
= (5/6)/(5/6)
=1
tan (A+B)=tan 45 ( since tan 45 = 1)
therefore A+B= 4
Answered by
1
Step-by-step explanation:
Given tanA = 1/2 and tanB = 1/3
we know that
tan(A+B) = (tanA + tanB)/1-tanA*tanB
tan(A+B) = (1/2+1/3)/(1-1/2*1/3)
=(5/6)/(1-1/6)
= (5/6)/(5/6)
=1
tan (A+B)=tan 45 ( since tan 45 = 1)
therefore A+B= 4
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