44.
The product of inertia of an elliptic quadrant about its area
(a) ma 26^2/2.11
(b) mab 21
(c) ma 36^3/21
(d)ma 4b^4 20
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The first step involves determining the parametric equation of an ellipse.
It is given as;
(a cos t, b sin t)
Now we need to modify the parametric equation to get the transformation equation. We get;
(r cos θ, λ r sin θ)
Where
λ= b / a
Here, we have to consider a and b as the semi-major and semi-minor axis of the ellipse.
a = semi-major axis
b = semi-minor axis
We get the transformation equation as;
x = r cos θ
y = λ r sin θ
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