Question

Write the quadratic equation in general quadratic form below.

17x2 = 12x

Answer 1

Answer:
`\bold{(12\pm √(144-0))/(2(17))}`

Explanation:

`17x^2=12x\quad \rightarrow \quad 17x^2-12x+0=0\quad \rightarrow \quad a=17,\ b=-12,\ c=0\\\\\\\text{Quadratic formula is: }x=(-b\pm √(b^2-4ac))/(2a)\\\\\\x=(-(-12)\pm √((-12)^2-4(17)(0)))/(2(17))\\\\\\.\ =(12\pm √(144-0))/(2(17))`

Answer 2

General quadratic form is 17x²- 12x + 0 = 0.

Explanation:

Given : 17x² = 12x.

To find : Write the quadratic equation in general quadratic form below.

Solution : We have given that 17x² = 12x.

General quadratic form is :
`ax^(2) + bx + c = 0`.

We have 17x² = 12x.

Convert it in to general quadratic form

On subtracting both sides by 12x .

17x²- 12x + 0 = 0.

Here a = 17 , b = - 12 , c = 0 .

Therefore, General quadratic form is 17x²- 12x + 0 = 0.