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Find the constant of variation for the quadratic variation. 6y = 9x2 a. 4/9 b. 2/3 c. 3/2 d. -2
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$$\Huge 6y = 9x^2 $$
3/2?
A "quadratic" variation has the form $$\Huge y = kx^2 $$
$$\Huge 1y = kx^2 $$
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But your question has a numerical coefficient of 6 in front of the y...so ..
$$\Huge 6y = 9x^2 $$ $$\Huge \frac{1}{6}*6y = \frac{1}{6}*9x^2 $$ $$\Huge \frac{1}{\cancel 6}*\cancel 6y = \frac{1}{6}*9x^2 $$ $$\Huge y = \frac{1}{6}*9x^2 $$
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