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Prove: Cos^6 θ+ sin^6 θ= 1/4(1+3cos^2 2θ)
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Prove: Cos^6 θ+ sin^6 θ= 1/4(1+3cos^2 2θ)
Trigonometry: Multiple angles. FOLLOW US:
Trigonometry: Multiple angles. FOLLOW US:
Prove: Cos^6 θ+ sin^6 θ= 1/4(1+3cos^2 2θ)
Prove: cos^6 θ- sin^6 θ= cos2θ(1- 1/4 sin^2 2θ)
Prove: sin^6 A+cos^6 A=1-3sin^2 Acos^2 A
#Trigonometric# most important question for see exam#prove that: sin^6A+cos^6A= 1/8(5+3 cos4A)
Trigonometry
Prove that sin^6θ + cos^6θ + 3sin^2θ cos^2θ = 1
`sin^(6) theta + cos^(6) theta ` is equal to
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2(sin^6 θ+cos^6 θ)-3(sin^4 θ+cos^4 θ)+1=0 @niharmhirani
Prove that : sin^6 A + cos ^6 A = 1 - 3 sin^2 A cos^2 A.
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Prove that : `cos^6 A- sin^6 A = cos 2A (1- 1/4 sin^2 2A)`
🤯 This ONE CIRCLE will make you finally understand trigonometry #shorts
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