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MODERN PUBLICATION-INVERSE - TRIGONOMETRIC FUNCTIONS-EXERCISE 2 (b) (Short Answer Type Questions)
- Prove that 2tan^(-1) . 1/5 +tan^(-1). 1/4 = tan^(-1) . 32/43
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- Prove that 2 tan^(-1) . 1/5 +tan^(-1) . 1/6 = tan^(-1). 9/13
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- Prove that 2 tan^(-1) . 1/7 +tan^(-1) . 1/3 = tan^(-1) . 9/13
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- Prove that tan^(-1). 1/2 +tan^(-1). 1/5 = 1/2 cos^(-1). 16/65
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- Prove that: tan^-1(1/4)+tan^-1(2/9)=1/2 cos^-1(3/5).
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- Prove that tan ^(-1). 3/4+ tan^(-1) . 3/5 - tan^(-1) . 8/19 = pi/4
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- Prove that tan ^(-1) . 1/5 + tan^(-1) . 1/7 + tan ^(-1) . 1/8 = pi/4
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- Prove that tan ^(-1) . 1/5 + tan^(-1) . 1/7 + tan ^(-1) . 1/8 = pi/4
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- Prove that cos^(-1).(4)/(5) + cos^(-1).(12)/(13) = cos^(-1).(33)/(65)
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- cos^(-1)((12)/(13))+sin^(-1)((3)/(5))=
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- Prove that sin^(-1)(63/65)=sin^(-1)(5/13)+cos^(-1)(3/5)
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- Prove that sin^(-1) . 8/17 +sin^(-1) . 3/5 = sin^(-1) . 77/85
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- Prove that sin^(-1) . 8/17 +cos^(-1). 4/5 = cot^(-1) ((36)/77)
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- Prove that sin^(-1) . 8/17 +cos^(-1) . 4/5 = cos^(-1). 36/85
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- Prove that 2sin^-1[3/5]-tan^-1[17/31]=pi/4
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- Prove that 2sin^-1[3/5]-tan^-1[17/31]=pi/4
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- Prove that sin^(-1). 3/5 +cos^(-1) . 12/13 = sin^(-1). 56/65
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- Prove that sin^(-1) . 3/5 - sin ^(-1) . 8/17 = cos^(-1) . 84/85
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- cos^-1(4/5)+tan^-1(3/5)=tan^-1(27/11)
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- Prove that : tan^(-1)(63)/(16)=sin^(-1)5/(13)+cos^(-1)3/5
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