Solve 2,18*10^-18-0,54*10^-18J

$$2,18 \times 10 ^ { - 18 } - 0,54 \times 10 ^ { - 18 } J$$

Evaluate

$$\frac{109-27J}{50000000000000000000}$$

Solution Steps

Calculate 10 to the power of -18 and get \frac{1}{1000000000000000000}.

$$2,18\times \frac{1}{1000000000000000000}-0,54\times 10^{-18}J$$

Multiply 2,18 and \frac{1}{1000000000000000000} to get \frac{109}{50000000000000000000}.

$$\frac{109}{50000000000000000000}-0,54\times 10^{-18}J$$

Calculate 10 to the power of -18 and get \frac{1}{1000000000000000000}.

$$\frac{109}{50000000000000000000}-0,54\times \frac{1}{1000000000000000000}J$$

Multiply 0,54 and \frac{1}{1000000000000000000} to get \frac{27}{50000000000000000000}.

$$\frac{109}{50000000000000000000}-\frac{27}{50000000000000000000}J$$

Factor

$$\frac{109-27J}{50000000000000000000}$$

Solution Steps

Calculate 10 to the power of -18 and get \frac{1}{1000000000000000000}.

$$factor(2,18\times \frac{1}{1000000000000000000}-0,54\times 10^{-18}J)$$

Multiply 2,18 and \frac{1}{1000000000000000000} to get \frac{109}{50000000000000000000}.

$$factor(\frac{109}{50000000000000000000}-0,54\times 10^{-18}J)$$

Calculate 10 to the power of -18 and get \frac{1}{1000000000000000000}.

$$factor(\frac{109}{50000000000000000000}-0,54\times \frac{1}{1000000000000000000}J)$$

Multiply 0,54 and \frac{1}{1000000000000000000} to get \frac{27}{50000000000000000000}.

$$factor(\frac{109}{50000000000000000000}-\frac{27}{50000000000000000000}J)$$

Factor out \frac{1}{50000000000000000000}.

$$\frac{109-27J}{50000000000000000000}$$