(5X-3)(2X+1)=46-X

Simple and best practice solution for (5X-3)(2X+1)=46-X equation. Check how easy it is, and learn it for the future. Our solution is simple, and easy to understand, so don`t hesitate to use it as a solution of your homework.

If it's not what You are looking for type in the equation solver your own equation and let us solve it.

Solution for (5X-3)(2X+1)=46-X equation:


Simplifying
(5X + -3)(2X + 1) = 46 + -1X

Reorder the terms:
(-3 + 5X)(2X + 1) = 46 + -1X

Reorder the terms:
(-3 + 5X)(1 + 2X) = 46 + -1X

Multiply (-3 + 5X) * (1 + 2X)
(-3(1 + 2X) + 5X * (1 + 2X)) = 46 + -1X
((1 * -3 + 2X * -3) + 5X * (1 + 2X)) = 46 + -1X
((-3 + -6X) + 5X * (1 + 2X)) = 46 + -1X
(-3 + -6X + (1 * 5X + 2X * 5X)) = 46 + -1X
(-3 + -6X + (5X + 10X2)) = 46 + -1X

Combine like terms: -6X + 5X = -1X
(-3 + -1X + 10X2) = 46 + -1X

Add 'X' to each side of the equation.
-3 + -1X + X + 10X2 = 46 + -1X + X

Combine like terms: -1X + X = 0
-3 + 0 + 10X2 = 46 + -1X + X
-3 + 10X2 = 46 + -1X + X

Combine like terms: -1X + X = 0
-3 + 10X2 = 46 + 0
-3 + 10X2 = 46

Solving
-3 + 10X2 = 46

Solving for variable 'X'.

Move all terms containing X to the left, all other terms to the right.

Add '3' to each side of the equation.
-3 + 3 + 10X2 = 46 + 3

Combine like terms: -3 + 3 = 0
0 + 10X2 = 46 + 3
10X2 = 46 + 3

Combine like terms: 46 + 3 = 49
10X2 = 49

Divide each side by '10'.
X2 = 4.9

Simplifying
X2 = 4.9

Take the square root of each side:
X = {-2.213594362, 2.213594362}

See similar equations:

| 8x+19=6x+73 | | -5/2=y/9 | | 67-7x=2x+24 | | 15x-5-14x+28=35 | | -3.5/2= | | x^4-13x^2=48 | | J/3=25/15 | | 2a=-3.5 | | A/100=2/25 | | 1/x=3/6 | | 1/7=4/b | | 14/w=7/9 | | 16/5=k/20 | | 20/19=120/v | | M/12=3/2 | | C/22=4/11 | | 4.75+1.25= | | 6e-7=4e+5 | | (x^2+6x+6)(x^2+x+6)=6x | | 1/9*120b | | 0.30=x/30 | | 4(y+2)=5(y-1)-6 | | 3v^2+36v+60=0 | | y=10x-120 | | (7.9*10^17)/(5*10^15) | | (7.9*10^17)/ | | X(100-2x)(80-x)=v | | 4x^-2/3=1/9 | | 5k+18=73k-3 | | 4x+2(29-x)=88 | | ln(x/2.3)=0.64 | | y=x^3-6x^2+5 |

Equations solver categories