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Question Number 192265 by yaslm last updated on 13/May/23

Answered by Frix last updated on 13/May/23

x=p+1  y=q+1  (p, q) → (0, 0)  (((x−y)^2 )/(x−y^2 ))=−(((p−q)^2 )/(q^2 −p+2q))  p=rcos θ  q=rsin θ  r→0  (((p−q)^2 )/(q^2 −p+2q))=(((1−2sin θ cos θ)r)/(rsin^2  θ +2sin θ −cos θ))  ⇒  Answer is 0

x=p+1y=q+1(p,q)(0,0)(xy)2xy2=(pq)2q2p+2qp=rcosθq=rsinθr0(pq)2q2p+2q=(12sinθcosθ)rrsin2θ+2sinθcosθAnsweris0

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