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verify the identity: 1) tanx^2/secx=sinxtanx 2) cotx^2/cscx=(1-sinx^2)/sinx
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1)\[\huge{\frac{(\frac{sinx}{cosx})^2}{\frac{1}{cosx}}}\]\[=\frac{\sin^2x}{cosx}\]\[\huge{=\frac{sinx}{cosx}\times sinx}=tanxsinx\]
same thing for 2 \[\huge{\frac{\cot^2x}{cosecx}}\]\[\huge{=\frac{(\frac{cosx}{sinx})^2}{\frac{1}{sinx}}}\]\[\huge{=\frac{\cos^2x}{sinx}}=\frac{(1-\sin^2x)}{sinx}\]
thank you for clearing this up for me. i forgot that the exponent cancelled out with one of the denominators.
:)
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