The family of curves known as the pear-shaped quartics have
The family of curves known as the Pear-shaped Quartics have equations of the form b2y2 = x3 (a - x), where a and b are constants. Find the (x, y) coordinates where the tangent line to the curve is horizontal (that is to say, where y' = 0.)
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the family of curves known as the pear-shaped quartics have equations of the form b2y2 x3 a - x where a and b are
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1 subtract the following polynomials 4x2 - 9x - 7 - 3x2 - 5x - 62 multiply and combine like terms x - 10x 93 factor
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