Solve (6-5^5)/(6^-6*3^-5)*(2)=

$$\frac { ( 6 - 5 ^ { 5 } ) } { ( 6 ^ { - 6 } \cdot 3 ^ { - 5 } ) } * ( 2 ) =$$

Evaluate

$$-70722751104$$

Solution Steps

Calculate 5 to the power of 5 and get 3125.

$$\frac{6-3125}{6^{-6}\times 3^{-5}}\times 2$$

Subtract 3125 from 6 to get -3119.

$$\frac{-3119}{6^{-6}\times 3^{-5}}\times 2$$

Calculate 6 to the power of -6 and get \frac{1}{46656}.

$$\frac{-3119}{\frac{1}{46656}\times 3^{-5}}\times 2$$

Calculate 3 to the power of -5 and get \frac{1}{243}.

$$\frac{-3119}{\frac{1}{46656}\times \frac{1}{243}}\times 2$$

Multiply \frac{1}{46656} and \frac{1}{243} to get \frac{1}{11337408}.

$$\frac{-3119}{\frac{1}{11337408}}\times 2$$

Divide -3119 by \frac{1}{11337408} by multiplying -3119 by the reciprocal of \frac{1}{11337408}.

$$-3119\times 11337408\times 2$$

Multiply -3119 and 11337408 to get -35361375552.

$$-35361375552\times 2$$

Multiply -35361375552 and 2 to get -70722751104.

$$-70722751104$$

Factor

$$-70722751104$$