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ACCURATE PUBLICATION-INVERSE TRIGONOMETRIC FUNCTIONS-QUESTIONS CARRYING 4 MARKS
- Write the value of tan^(-1)[2sin(2cos^(-1)""sqrt(3)/2)].
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- Write the principle value of tan^(-1)(1)+cos^(-1)(-1/2).
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- Find the value of the following : tan^(-1)(1)+cos^(-1)(-1/2)+sin^(-1...
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- Find the value of the following : cos^(-1)(1/2)+2sin^(-1)(1/2)
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- Find the value of the following : cos^(-1)(1/2)-2sin^(-1)(1/2)
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- Write the value of cos^(-1)(-1/2)+2sin^(-1)(1/2)
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- Prove that cos (tan^(-1)(sin(cot^-1x))) =sqrt((x^2+1)/(x^2+2))
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- If sin[cot^(-1)(x+1)]=cos(tan^(-1)x), then find x.
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- Solve the following equation cos(tan^(-1)x)=sin(cot^(-1)""3/4).
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- Solve the following equations : (i) 2tan^(-1)(cos(2x))=tan^(-1)(2cos...
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- Prove that : sin^(-1)""8/17+sin^(-1)""3/5=sin^(-1)""77/85=tan^(-1)""77...
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- Prove that : sin^(-1)""3/5+sin^(-1)""8/17=cos^(-1)""36/85.
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- Write the value of tan^(-1)[2sin(2cos^(-1)""sqrt(3)/2)].
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- Write the principle value of tan^(-1)(1)+cos^(-1)(-1/2).
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- Find the value of the following : tan^(-1)(1)+cos^(-1)(-1/2)+sin^(-1...
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- Find the value of the following : cos^(-1)(1/2)+2sin^(-1)(1/2)
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- Find the value of the following : cos^(-1)(1/2)-2sin^(-1)(1/2)
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- Write the value of cos^(-1)(-1/2)+2sin^(-1)(1/2)
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- Prove the following: cos[tan^-1{sin(cot^-1x)}]=sqrt((1+x^2)/(2+x^2))
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- If sin[cot^(-1)(x+1)]=cos(tan^(-1)x), then find x.
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