Hindi, asked by Anonymous, 11 days ago

\huge{\underline{\underline{\bf Question}}}

if \sf x = acos³\theta and \sf y = bsin³\theta then show that :-
\sf \bigg( \dfrac{x}{a} \bigg)^{ \dfrac{2}{3} } + \bigg( \dfrac{y}{b} \bigg)^{ \dfrac{2}{3} } = 1
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Answered by Anonymous
5

Answer:

It’s pretty obvious that we should be grateful to the “essential workers” during this time of shelter in

place. Food suppliers, health care workers, delivery people, and first responders have taken on risks to

themselves for the benefit of everyone else. How can we possibly repay them? By showing a littl

Explanation:

tu riyu hai na teko miss kr rhi

Answered by ItzDinu
1

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\implies\large\bf{\underline{\red{VERIFIED✔}}}

X=acos³Q  \\ y=bsin³Q \\ (X/a)^2/3+(y/b)^2/3 \\ put value X and y in eq \\ (acos³Q/a)^2/3+(bsin³Q/b)^2/3 \\ (cosQ)^3x2/3 + (sinQ)^3*2/3 \\ cos²Q+Sin²Q =1

 \boxed{I \:Hope\: it's \:Helpful}

{\sf{\bf{\blue{@ℐᴛz ᴅɪɴᴜ࿐}}}}

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