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Prove that Sin^8(x)-Cos^8(x) =(Sin^2(x)-Cos^2(x))(1-2Sin^2(x)Cos^2(x))
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Prove that Sin^8(x)-Cos^8(x) =(Sin^2(x)-Cos^2(x))(1-2Sin^2(x)Cos^2(x))
0:03:29
prove that `sin^8x-cos^8x=(sin^2x-cos^2x)(1-2sin^2xcos^2x)`
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Prove that sin^8 x−cos^8 x=(sin^2 x−cos^2 x)(1−2sin^2 xcos^2 x)
0:04:28
Prove that Sin^8(x)-Cos^8(x) =(Sin^2(x)-Cos^2(x))(1-2Sin^2(x)Cos^2(x))
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Show that sin^8x - cos^8x = (sin^2x - cos^2x)(1-2 sin^2x cos^2x)
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Prove : ` int (sin^(8) x - cos ^(8)x)/(1-2sin^(2) x cos ^(2) x) dx = - 1/2 sin 2x + c `
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Integral of (sin^8(x)-cos^8(x))/(1-2sin^2(x)cos^2(x))
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Integration 4 : Integration of (sin^8 x - cos^8 x)/ ( 1 - 2 sin^2 x cos^2 x)
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Prove that Sin8 theta - cos8 theta = (sin2 theta - cos2 theta)(1-2sin2 theta + cos2 theta)
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Evaluate: `int(sin^8x-cos^8x)/(1-2sin^2xcos^2x)\\ dx`
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Integral sin^8x – cos^8x /1 – 2 sin^2xcos^2x solution, NCERT class 12 Miscellaneous Question 10
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cos 2x = 1 - 2sin^2 x
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Prove cos^2(2x) - cos^2(6x) = sin 4x sin 8x
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