A point is moving along the curve $y^{2}=3 x^{2}-12 x$ so that its $y$-value increases at a constant rate of 3 units/s. How fast is the $x$-value changing when the $x$-value of the point increases to 6 ?

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The Answer of A point is moving along the curve $y^{2}=3 x^{2}-12 x$ so that its $y$-value increases at a constant rate of 3 units/s. How fast is the $x$-value changing when the $x$-value of the point increases to 6 ?

A Point Is Moving Along the Curve y2=3x2−12xy^{2}=3 x^{2}-12 xy2=3x2−12x So That Its

A Point Is Moving Along the Curve $y^{2}=3 x^{2}-12 x$ So That Its