cosecA-sinA=m and secA-cosA=n then prove that (m²n)⅔+(mn²)⅔=1
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Answer:
sin²A +cos²A = 1
Step-by-step explanation:
cosecA-sinA=m
→1/sinA sinA=m
→1-sin²A/sinA=m
→cos²A/sinA=m
similarly sin²A/cosA=n
(∛m²n)²=∛m power 4 n²
=∛cos power 8 A * sin power 4 A/sin power 4 A * cos²A
=∛cos power 6 A
=cos²A
similarly (∛mn²)²=sin²A
and (∛m²n)²+(∛mn²) = sin²A+cos²A = 1
Hence,proved
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