Solve 1*10^5*330/300=1*10^5+10m/0.2

$$\frac { 1 \times 10 ^ { 5 } \cdot 330 } { 300 } = 1 \times 10 ^ { 5 } + \frac { 10 m } { 0.2 }$$

Solve for m

$$m=200$$

Steps for Solving Linear Equation

Multiply both sides of the equation by 300.

$$1\times 10^{5}\times 330=300\times 10^{5}+300\times \frac{10m}{0.2}$$

Calculate 10 to the power of 5 and get 100000.

$$1\times 100000\times 330=300\times 10^{5}+300\times \frac{10m}{0.2}$$

Multiply 1 and 100000 to get 100000.

$$100000\times 330=300\times 10^{5}+300\times \frac{10m}{0.2}$$

Multiply 100000 and 330 to get 33000000.

$$33000000=300\times 10^{5}+300\times \frac{10m}{0.2}$$

Calculate 10 to the power of 5 and get 100000.

$$33000000=300\times 100000+300\times \frac{10m}{0.2}$$

Multiply 300 and 100000 to get 30000000.

$$33000000=30000000+300\times \frac{10m}{0.2}$$

Divide 10m by 0.2 to get 50m.

$$33000000=30000000+300\times 50m$$

Multiply 300 and 50 to get 15000.

$$33000000=30000000+15000m$$

Swap sides so that all variable terms are on the left hand side.

$$30000000+15000m=33000000$$

Subtract 30000000 from both sides.

$$15000m=33000000-30000000$$

Subtract 30000000 from 33000000 to get 3000000.

$$15000m=3000000$$

Divide both sides by 15000.

$$m=\frac{3000000}{15000}$$

Divide 3000000 by 15000 to get 200.

$$m=200$$