Solve (1500+x)*115/3=5.75*10^4

$$( 1500 + x ) \cdot \frac { 115 } { 3 } = 5.75 \times 10 ^ { 4 }$$

Solve for x

$$x=0$$

Steps for Solving Linear Equation

Use the distributive property to multiply 1500+x by \frac{115}{3}.

$$1500\times \frac{115}{3}+x\times \frac{115}{3}=5.75\times 10^{4}$$

Express 1500\times \frac{115}{3} as a single fraction.

$$\frac{1500\times 115}{3}+x\times \frac{115}{3}=5.75\times 10^{4}$$

Multiply 1500 and 115 to get 172500.

$$\frac{172500}{3}+x\times \frac{115}{3}=5.75\times 10^{4}$$

Divide 172500 by 3 to get 57500.

$$57500+x\times \frac{115}{3}=5.75\times 10^{4}$$

Calculate 10 to the power of 4 and get 10000.

$$57500+x\times \frac{115}{3}=5.75\times 10000$$

Multiply 5.75 and 10000 to get 57500.

$$57500+x\times \frac{115}{3}=57500$$

Subtract 57500 from both sides.

$$x\times \frac{115}{3}=57500-57500$$

Subtract 57500 from 57500 to get 0.

$$x\times \frac{115}{3}=0$$

Product of two numbers is equal to 0 if at least one of them is 0. Since \frac{115}{3} is not equal to 0, x must be equal to 0.

$$x=0$$