Solve M=5-5/10+x

$$M = \frac { 5 - 5 } { 10 + x }$$

Solve for x

$$x\neq -10$$

$$M=0$$

Steps for Solving Linear Equation

Variable x cannot be equal to -10 since division by zero is not defined. Multiply both sides of the equation by x+10.

$$M\left(x+10\right)=5-5$$

Use the distributive property to multiply M by x+10.

$$Mx+10M=5-5$$

Subtract 5 from 5 to get 0.

$$Mx+10M=0$$

Subtract 10M from both sides. Anything subtracted from zero gives its negation.

$$Mx=-10M$$

Divide both sides by M.

$$\frac{Mx}{M}=-\frac{10M}{M}$$

Dividing by M undoes the multiplication by M.

$$x=-\frac{10M}{M}$$

Divide -10M by M.

$$x=-10$$

Variable x cannot be equal to -10.

$$x\in \emptyset$$

Solve for M

$$M=0$$

$$x\neq -10$$