q. no 75 please .
solve with proper steps
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sin©=max 1
cosec©= max 1
then sin©+cosec©= 2
1^2016+ 1^2016
1+1
2
sin©=max 1
cosec©= max 1
then sin©+cosec©= 2
1^2016+ 1^2016
1+1
2
Answered by
1
We take-
=> Sin x + cosec x=2
=> Sin x + 1/sin x = 2
=> Sin^2 x + 2sin x + 1 = 0 ( we eliminated the denominator sin x) in this step
=> Sin x= 1
We proved-
=> Sin^n x +cosec^n x = 1^n + 1^n = 2
Now, according to the question
Sin^2016 x + cosec^2016 x = 1 + 1
[ Which leaves us with the answer _ 2 _ ]
=> Sin x + cosec x=2
=> Sin x + 1/sin x = 2
=> Sin^2 x + 2sin x + 1 = 0 ( we eliminated the denominator sin x) in this step
=> Sin x= 1
We proved-
=> Sin^n x +cosec^n x = 1^n + 1^n = 2
Now, according to the question
Sin^2016 x + cosec^2016 x = 1 + 1
[ Which leaves us with the answer _ 2 _ ]
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