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Prove that (Sin^8A -Cos^8A) = (Sin^2A - Cos^2A)(1 - 2Sin^2ACos^2A)

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Prove:𝐶𝑜𝑠^8 𝐴+𝑆𝑖𝑛^8 𝐴= 1− 𝑠𝑖𝑛^2 2𝐴+1/2 𝑠𝑖𝑛^4 2𝐴
Prove that (Sin^8A -Cos^8A) = (Sin^2A - Cos^2A)(1 - 2Sin^2ACos^2A)
Prove that cos^8A - sin^8A = (1 - 2cos²A)(1 - 2sin²A cos²A)
Prove that: cos⁸A + sin⁸ A=1-sin²2A + 1/8 sin⁴2A
Prove the following identities: `cos^8A-sin^8A=(1-2sin^2Acos^2A)(1-2sin^2A)`
Show that: `sin^8A-cos^8A=(sin^2A-cos^2A)(1-2sin^2Acos^2A)`
`sin^8A-cos^8A=(sin^2A-cos^2A)(1-2sin^2Acos^2A)`
Show that : `sin^8 A-cos^8 A = (sin^2 A - cos^2 A) (1-2 sin^2 A*cos^2 A)`
`\ t h a t : :(cos8Acos5A-cos12 Acos9A)/(sin8Acos5A+cos12 Asin9A)=tan4A`
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sin^8A-cos^8A=(1-2sin^2A.cos^2A)(sin^2A-cos^2A) || class -XI ||
The value of `cos^8A-sin^8A` where `A=pi/12` radian
Prove that cos A cos 2 A cos 4 A cos 8 A=sin 16 A/16 sin A.
Prove that : (Sec 8A - 1) / (Sec 4A - 1) = Tan 8A / Tan 2A | trigonometry | Class 10 trigonometry |
All exam Based Q//If sin^8A – cos^8A = 1200 then find the value of (4 – 8cos^2A)(1-2sin^2A.cos^2A)...
Prove that:cos^8A+sin^8A=1-sin^2 2A+1/8sin^4 2A
Cos A Cos 2A Cos 4A Cos 8A = Sin 16A / 16 Sin A & hence deduce that Cos 2pi/15 Cos ...=1/16 @EAG
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