(√(Cosecx -1))/(√(Cosecx + 1)) is equal to:
Show answer & explanation
Correct answer: D
Explanation
The correct answer is Option 4 i.e Secx - tanx.
| Understanding/Application |
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(√(Cosecx -1))/(√(Cosecx + 1)) (√(Cosecx -1))/(√(Cosecx + 1)) × (√(Cosecx -1))/(√(Cosecx - 1)) (Cosecx -1)/(√(Cosec2x - 1)) |
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(1/sinx - 1)/(√cot2x) [(1 - sinx)/sin]/(cosx/sinx) (1 - sinx)/cosx 1/cosx - sinx/cosx secx - tanx |