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represent this polar equation: r=a(1+cosine of theta) in a cartesian form
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use x^2 + y^2 = r^2 ans tan theta = sin theta / cos theta = y / x
\(\large r=a(1+cos\theta) \) square both sides to get \(\large r^2=a^2(1+cos\theta)^2 \) then expand that right side then you can make substitutions using these relations: \(\large x=rcos\theta \) and \(\large y=rsin\theta \) and also \(\large x^2+y^2=r^2 \)
@dpalnc...i got stuck. the degree of the equation i'm getting is scary. very scary. can u help me out with the final ans so i could compare
@Aparna2...yea i started with dat already but then it got very ugly along the line with an equation with very high degrees
It is just some algebra, nothing higher than quadratic.....
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