Question

A segment of length 2 units moves parallel to the X-axis such that it subtends 90° at the origin. Then the number of points of intersection of the locus of midpoint of this segment with the curve
(y^4) + 3(x^3)y = 3(x^2)(y^2) + x(y^3) is
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Answer 1

Answer:

$log_{e \gamma \gamma e \sqrt{?} }(?) 225.0 \leqslant 21.j \times \frac{?}{?}$

$y752023fdfhb log( \beta \alpha \gamma e\pi \infty \csc( \cot( \tan( \cos( \alpha log(\% \binom{ \binom{?}{?} }{?} ) ) ) ) ) ) \times \frac{?}{?} \times \frac{?}{?}$

so,�sorry

step by step explanation is not possibul