sin^2 ¢+cos^2¢=cosec^2¢
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Answered by
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@ is denoted here to represent angle,
________________________________
_____________________________________
1 =
[1 = cosec 90 ]
[tex]cosec 90 =cosec@
90 =@
then the angle is 90
i hope this will help you
-by ABHAY
________________________________
_____________________________________
1 =
[1 = cosec 90 ]
[tex]cosec 90 =cosec@
90 =@
then the angle is 90
i hope this will help you
-by ABHAY
Answered by
0
Solution :
[tex]sin^2 \alpha + cos^2 \alpha = cosec^2 \alpha \\ =\ \textgreater \ cosec^2 \alpha = 1 \ [ \ Since, \ sin^2 \alpha + cos^2 \alpha = 1 \ ] \\ =\ \textgreater \ sin^2 \alpha = 1 \\ =\ \textgreater \ sin \alpha = +1 \ or \ -1 \\ =\ \textgreater \ \alpha = \frac{\pi}{2} \ or \ \frac{3 \pi}{2}[/tex]
[tex]sin^2 \alpha + cos^2 \alpha = cosec^2 \alpha \\ =\ \textgreater \ cosec^2 \alpha = 1 \ [ \ Since, \ sin^2 \alpha + cos^2 \alpha = 1 \ ] \\ =\ \textgreater \ sin^2 \alpha = 1 \\ =\ \textgreater \ sin \alpha = +1 \ or \ -1 \\ =\ \textgreater \ \alpha = \frac{\pi}{2} \ or \ \frac{3 \pi}{2}[/tex]
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