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MODERN PUBLICATION-TRIGNOMETRY-EXERCISE
- If cos theta =1/2(a+1/a), prove that : 2 cos 4 theta= a^4+1/ a^4.
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- If 2costheta=x+1/x, prove that 2cos3theta=x^3+1/x^3
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- Prove that : 2 cos theta= sqrt (2+ sqrt(2+2 cos 4 theta)).
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- Prove that sin A sin(60° - A) sin(60° + A) = 1/4 sin3A
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- Prove that : tan A+tan (60^@+A)-tan (60^@-A)=3 tan 3A.
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- Prove that : cos^2 A+cos^2 (A+120^@)+ cos^2 (A-120^@)=3/2.
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- If tan^2 theta=2 tan^2 phi+1, show that cos 2 theta+ sin^2 phi=0.
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- Find sinfrac(x)(2), cosfrac(x)(2) and tanfrac(x)(2) in the following:-...
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- Find sinfrac(x)(2), cosfrac(x)(2) and tanfrac(x)(2) in the following:-...
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- Find sinfrac(x)(2), cosfrac(x)(2) and tanfrac(x)(2) in the following:-...
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- If tan frac (x)(2)= m/n, prove than m sin x+n cos x=n.
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- If tan theta =a/b, prove that a sin 2 theta+b cos 2 theta=b.
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- Prove that (cos^3 theta -cos 3 theta)/(cos theta)+ (sin^3 theta+sin3 t...
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- Evaluate : sin frac (3 pi)(8).
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- Evaluate : sin frac (5 pi)(24).
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- Evaluate : tan frac (pi)(8).
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- Prove that : sin^4 frac (pi)(8)+ sin^4 frac (3pi)(8)+sin^4 frac (5pi)...
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- Prove that : sqrt((1-cos frac (5pi)(3))/2) =1/2.
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- Prove that : sin^2 6x-sin^2 4x= sin 2x sin 10x.
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- Prove the following: cos^2 2x - cos^2 6x = sin 4x sin 8x
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