Solve =(1/3010^3*10)-(1/300^3*0)

$$= ( \frac { 1 } { 30 } 10 ^ { 3 } \cdot 10 ) - ( \frac { 1 } { 30 } 0 ^ { 3 } \cdot 0 )$$

Evaluate

$$\frac{1000}{3}\approx 333.333333333$$

Solution Steps

To multiply powers of the same base, add their exponents. Add 3 and 1 to get 4.

$$\frac{1}{30}\times 10^{4}-\frac{1}{30}\times 0^{3}\times 0$$

To multiply powers of the same base, add their exponents. Add 3 and 1 to get 4.

$$\frac{1}{30}\times 10^{4}-\frac{1}{30}\times 0^{4}$$

Calculate 10 to the power of 4 and get 10000.

$$\frac{1}{30}\times 10000-\frac{1}{30}\times 0^{4}$$

Multiply \frac{1}{30} and 10000 to get \frac{10000}{30}.

$$\frac{10000}{30}-\frac{1}{30}\times 0^{4}$$

Reduce the fraction \frac{10000}{30} to lowest terms by extracting and canceling out 10.

$$\frac{1000}{3}-\frac{1}{30}\times 0^{4}$$

Calculate 0 to the power of 4 and get 0.

$$\frac{1000}{3}-\frac{1}{30}\times 0$$

Multiply \frac{1}{30} and 0 to get 0.

$$\frac{1000}{3}-0$$

Subtract 0 from \frac{1000}{3} to get \frac{1000}{3}.

$$\frac{1000}{3}$$

Factor

$$\frac{2 ^ {3} \cdot 5 ^ {3}}{3} = 333\frac{1}{3} = 333.3333333333333$$