prove that sin x+5 = cos y+6
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As for real values of x,y,z,sin or cos value lies only in [−1,1],
the given equation is possible if and only if each of sin(x),cos(y),sin(z)=1
⇒2+5+7=14
So x=
2
π
;sin
2
π
=1
y=0;cos(0)=1
z=
2
π
;sin
2
π
=1
ii) Thus tan
2
π
=tan
4
π
=1
cos(z)=cos
2
π
=0
Hence 7tan
2
x
+4cos(y)−6cos(z)=7+4−0=11
I hope you are understand my solution
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