Respuesta :
I might be wrong but I'll give it a shot, you subtract the 5x from the right side and put it on the left with makes it 20x=2-3. Then subtract the 3 from the 2 which makes it 20x=-1. So it would be -0.05.
I'm not 100% sure. But his is my guess.
I'm not 100% sure. But his is my guess.
Important: Use " ^ " to indicate exponentiation: 25x=5x^2-3.
Rearrange these terms in descending powers of x: 5x^2 - 25x - 3 = 0
This is a quadratic equation. To solve it, you could use a graphing calculator, the quadratic formula, completing the square or other approaches.
Let's complete the square of 5x^2 - 25x - 3 = 0:
5(x^2 - 5x) = 3
5(x^2 - 5x + 25/4 - 25/4) = 3
5(x-5/2)^2 - 125/4 = 3 = 12/4
5(x-5/2)^2 =137/4
(x-5/2)^2 -25/4 = 137/20
(x -5/2)^2 = 125/20+137/20 = 162/20= 81/10
Taking the sqrt of both sides, we get:
x-5/2 = plus or minus 9/sqrt(10)
Then:
x = 5/2 plus or minus 9sqrt(10) / 10, or
x = 25/10 plus or minus 9sqrt(10)/10, or
25 plus or minus 9sqrt(10)
x = -------------------------------------
10
Rearrange these terms in descending powers of x: 5x^2 - 25x - 3 = 0
This is a quadratic equation. To solve it, you could use a graphing calculator, the quadratic formula, completing the square or other approaches.
Let's complete the square of 5x^2 - 25x - 3 = 0:
5(x^2 - 5x) = 3
5(x^2 - 5x + 25/4 - 25/4) = 3
5(x-5/2)^2 - 125/4 = 3 = 12/4
5(x-5/2)^2 =137/4
(x-5/2)^2 -25/4 = 137/20
(x -5/2)^2 = 125/20+137/20 = 162/20= 81/10
Taking the sqrt of both sides, we get:
x-5/2 = plus or minus 9/sqrt(10)
Then:
x = 5/2 plus or minus 9sqrt(10) / 10, or
x = 25/10 plus or minus 9sqrt(10)/10, or
25 plus or minus 9sqrt(10)
x = -------------------------------------
10