Solve the ques 14 in the attachment
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Given,
cosecø -sinø = m
1/sinø - sinø = m
(1-sin²ø)/sinø = m
cos²ø/sinø= m
similarly
sin²ø/cosø= n
putting these values in LHS
refer to attachment.......
cosecø -sinø = m
1/sinø - sinø = m
(1-sin²ø)/sinø = m
cos²ø/sinø= m
similarly
sin²ø/cosø= n
putting these values in LHS
refer to attachment.......
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Answered by
9
taking ∅ = x
Given, cosec x - sin x = m
1/sinx - sinx = m
(1-sin²x)/sin x = m
cos²x/sinx = m ------------ (1)
sec x - cos x = n
1/cos x - cos x = n
1 - cos²x/cos x = n
sin²x/cos x = n ------------------ (2)
now,
(m²n)⅔ + (mn²)⅔
(cos⁴x/sin²x * sin²x/cos x)⅔ + (cos²x/sinx * sin⁴x /cos²x)⅔
(cos³x)⅔ + (sin³x)⅔
cos²x + sin²x
1
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