if x=a costheta and y=a sintheta then x²y² is equal to
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Answered by
1
Step-by-step explanation:
x=a cos theta and y equal to a sin theta.
x²y²=a²cos²theta×à²sin²theta
=a⁴cos²theta sin²theta
Answered by
32
Given :- x = a cos∅ and y = a sin∅
∴ x²y² = (acos∅)² × (asin∅)²
= a²cos²∅ × a²sin²∅
= a² ( cos²∅ × sin²∅ )
= a² ( 1 × 1) {∵ Maximum value of sin²∅ and cos²∅ = 1}
= a²
So, x²y² = a²
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