IIT JEE LIMITS AND DERIVATIVES If `x=acostheta,y=bsintheta,` then prove that `(d^3y)/(dx^3)=(3b)/...

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If `x=acostheta` , `y=bsintheta` , show that `(d^2y)/(dx^2)=-(b^4)/(a^2y^3)` . If `x=acostheta` , `y=bsintheta` , show that `(d^2y)/(dx^2)=-(b^4)/(a^2y^3)` .
If x=acostheta and y=bsintheta , then b^2x^2+a^2y^2= (a)a^2b^2 (b) a b (c) a^4\ b^4 (d) a^2+b^2 ... If x=acostheta and y=bsintheta , then b^2x^2+a^2y^2= (a)a^2b^2 (b) a b (c) a^4\ b^4 (d) a^2+b^2 ...
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lf `x=acostheta+bsintheta`, `y=asintheta-bcostheta` then show that `y^2(d^2y)/dx^2-x dy/dx+y=0` lf `x=acostheta+bsintheta`, `y=asintheta-bcostheta` then show that `y^2(d^2y)/dx^2-x dy/dx+y=0`
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Find `(dy)/(dx)` , if `x=acostheta,y=asintheta` .... Find `(dy)/(dx)` , if `x=acostheta,y=asintheta` ....
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