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If `cotA=5/12` and A lies in 3rd quadrant, then find the values of five other trignometric ratios. |
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Answer» `cotA = 5/12` `rArr tanA=1/(cotA) = 12/15`. Now, `"cosec^(2)A=1+cot^(2)A` `=1+(5/12)^(2)=169/144` `rArr "cosec"A = -13/12` `therefore` cosecA is negative in 3rd quadrant sinA`=1/("cosec"A)=-12/13` `cosA=(cosA)/(sinA).sinA` `=cotA. sinA` `=5/12(-12/13)=-5/13` `secA=1/(cosA)=-13/5` |
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