Answer:
option B is correct
The constant of variation for the given quadratic equation is, 0.6
Step-by-step explanation:
The quadratic variation is the relationship between the variables x and y such that : \(y=kx^2\); where k is the quadratic constant variation.
Given quadratic equation are as follow:
\(10y = 6x^2\) ...[1]
Division property of equality states that you divide the same number to both sides of an equation
Divide equation [1] both side by 10,we get
\(\frac{10y}{10}= \frac{6x^2}{10}\)
On simplifying we get;
\(y=\frac{6}{10}x^2\) or
\(y= 0.6x^2\)
Now, compare above equation with an equation \(y =kx^2\) we get the value of k
i.e, k= 0.6
Therefore, the constant of variation is, 0.6.
