(1/5x)+(1/3x)+(1/2x)=163

Simple and best practice solution for (1/5x)+(1/3x)+(1/2x)=163 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 (1/5x)+(1/3x)+(1/2x)=163 equation: 


x in (-oo:+oo)

(1/5)*x+(1/3)*x+(1/2)*x = 163 // - 163

(1/5)*x+(1/3)*x+(1/2)*x-163 = 0

31/30*x-163 = 0 // + 163

31/30*x = 163 // : 31/30

x = 163/31/30

x = 4890/31

x = 4890/31

See similar equations:

| 15g+8=67 | | (1.035)(1+r)=(1.092) | | (1.035)x(1+r)=(1.092) | | (1.035)(1+r)=(1.045) | | (1.035)x(1+r)=(1.045) | | 2x-0.9=3.4 | | 16y(-4)+8y(y-4)= | | 25x=64 | | 6x^3-5x^2+71x+12=0 | | 6x-x^2-x^3=0 | | c^2-7c-2=4 | | 17t+8-1.62t*10=0.4t*10-0.32*10+8 | | 25+q=1/2q-3 | | In(x+2)-In(x-5)=In(x-9) | | 9+y=16 | | 3(4y-2)=6-1(3-3y) | | 2.2(y-8)=0.8-y | | 36=7g | | 5x^2-25x^3+20x=0 | | 2x(3x+2)=0 | | y=-5(x+1) | | 12w^2-8w+3=0 | | 12.5=(2x)^1/3 | | 2x^4w/x^2w3 | | y+6=(x+1) | | 3m+9=30m | | (4(31)-23)= | | y+3.25=2(x+1) | | -2x^2-7x=4 | | 4(2x-3)-(x+2)= | | (2z+17)+(4z-23)=180 | | ((7x+6)/42)+((5x+2)/28)=5x+(3/10) |

Equations solver categories