If sin A+sin²A=1 then cos²A + cos ^4A=
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Given:
sin A+sin²A=1
To find:
cos²A + cos ^4A= ?
we know cos²A+sin²A=1
⇒cos²A=1-sin²A---------(1)
according to the problem,
sinA+sin²A=1
⇒sinA=1-sin²A--------(2)
By comparing both equations,
we get, sinA = cos²A
so,,,,, cos²A+cos⁴A = sinA+sin²A = 1
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