sin^2theta-cos^2theta=2sin^2theta-1
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Answered by
1
LHS = sin²A- cos²A
=sin²A- (1-sin²A)
=2sin²A - 1 = RHS
Where, Theta = A
=sin²A- (1-sin²A)
=2sin²A - 1 = RHS
Where, Theta = A
Answered by
4
Hey user here is your answer......
----> L.H.S
◆Sin^2theta -cos^2theta----(1)
◆Sin^2theta + Cos^2theta=1
◆Cos^2theta=1-sin^2theta
◆Put in equation (1)
◆Sin^2theta-(1-sin^2theta)
◆Sin^2theta-1+Sin^2theta
◆2sin^2theta - 1
______Hence proved_________
Hope it helps you☺️
----> L.H.S
◆Sin^2theta -cos^2theta----(1)
◆Sin^2theta + Cos^2theta=1
◆Cos^2theta=1-sin^2theta
◆Put in equation (1)
◆Sin^2theta-(1-sin^2theta)
◆Sin^2theta-1+Sin^2theta
◆2sin^2theta - 1
______Hence proved_________
Hope it helps you☺️
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