If y=cos−11+1+x2√21+x2√−−−−−−−√y=cos−11+1+x221+x2 then dydxdydx is equal to
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Here, y=x2+2x⇒dydt=2x+2dxdt⇒2x+2=1 ∵dydt=dxdt⇒2x=-1⇒x=-12
Substituting x=-12 in y=x2+2x,
we gety=-34
Hence, the coordinates of the point are -12,-34.
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