Find the Quadratic Equation (0,24)

$(0, 24)$

Step 1

$x = 0$ and $x = 24$ are the two real distinct solutions for the quadratic equation, which means that $x - 0$ and $x - 24$ are the factors of the quadratic equation.

$(x - 0) (x - 24) = 0$

Step 2

Subtract $0$ from $x$ .

$x (x - 24) = 0$

Step 3

Apply the distributive property.

$x \cdot x + x \cdot - 24 = 0$

Step 4

Simplify the expression.

Multiply $x$ by $x$ .

$x^{2} + x \cdot - 24 = 0$

Move $- 24$ to the left of $x$ .

$x^{2} - 24 x = 0$

Step 5

The standard quadratic equation using the given set of solutions ${0, 24}$ is $y = x^{2} - 24 x$ .

$y = x^{2} - 24 x$

Step 6

Find the Quadratic Equation (0,24)

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