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One possible representation of points (x...

One possible representation of points (x, y) on `x^(2)y^(2) =x^(2) +y^(2)` is

A

`(sin theta, cos theta)`

B

`(sec theta, tan theta)`

C

`(sec theta, cosec theta)`

D

`(cos theta, tan theta)`

Text Solution

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The correct Answer is:
C
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AAKASH SERIES-TRIGONOMERTIC RATIOS-PRACTICE EXERCISE
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  7. If a = Cos theta - Sin theta, b = Cos^(3) theta - Sin^(3) theta, then

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  8. If sec^(6) theta - tan^(6) theta = a sec^(4) theta + b sec^(2) theta +...

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  9. If x=r cos alpha cos beta cos gamma , y= cos alpha cos beta sin gamma...

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  10. If x= cot theta + cos theta , y= cot theta - cos theta , " then " (x^...

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  11. If tan theta + sin theta = m, tan theta - sin theta = n " then " (m^(...

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  12. If x= a cos^(2) theta sin theta and y= a sin^(2) theta cos theta , "...

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  13. One possible representation of points (x, y) on x^(2)y^(2) =x^(2) +y^(...

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  14. Assertion (A) : cos20^(@) - sin20^(@) gt 0 Reason (R) : If theta in ...

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  15. If alpha = pi/19 then (sin 3 alpha - sin 23 alpha)/(sin 4 alpha + sin ...

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  16. The equation cosec theta = (x^(2)+y^(2))/(2 xy) is (x != 0, y != 0)

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  17. In Delta ABC,right angled at C, then tanA + tanB =

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