Question

For the polynomial x2 + 10x + 25,
a =
b = .

Answer 1

a and b there is no a and b but x would = 7.5

Step-by-step explanation:

Answer 2

The values are a=1 b=10 c=25 and solving the expression we get x=-5

Step-by-step explanation:

Given equation;
`x^(2)+10 x+25`

Solution:

The above equation can be written as
`x^(2)+10 x+25=0`

This equation is in the form of
`A x^(2)+B x+C=0`

`A x^(2)+B x+C=0` is the general quadratic equation.

Comparing the above equation we get

A=1, B=10 and C=25

To find value of “x” we use the formula as

=
`\frac{-b \pm \sqrt{b^(2)-4 a c}}{2 a}`

Substitute the values of a, b and c in the above equation we get

=
`\frac{-(10) \pm \sqrt{10^(2)-4(1)(25)}}{2(1)}`

=
`(-(10) \pm √(100-4(1)(25)))/(2)`

=
`(-(10) \pm √(100-100))/(2)`

=
`(-10)/(2)`

=-5

Results:

Thus the values are A=1, B=10, C=25 and X=-5