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Sinx If = 3 and sin y value of 116 COS X cosy 2' sin 2x cos2x sin 2y cos2y] |
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Answer» X=nπ+(−1) n
6 π
andy=2nπ± 3 2π
Step-by-step explanation: 2 sinx+cosy =1=2 ⇒sinx+cosy=0…(1) and 16 sin 2 x+cos 2 y =4=16 2 1
sin 2 x+cos 2 y= 2 1
…(2) Subsitute cosy=−sinx in equation (2) from equation (1) sin 2 x+sin 2 x= 2 1
2sin 2 x= 2 1
⇒sinx=± 2 1
Now sinx= 2 1
⇒cosy=− 2 1
⇒x=nπ+(−1) n
6 π
andy=2nπ± 3 2π
and sinx=− 2 1
⇒cosy= 2 1
x=nπ+(−1) n+1
6 π
andy=2nπ± 3 π
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