Solve left(910^-2right)^211*10^5

$${ \left(9 { 10 }^{ -2 } \right) }^{ 2 } 11 \cdot 1 { 0 }^{ 5 }$$

Evaluate

$$0$$

Solution Steps

Calculate 10 to the power of -2 and get \frac{1}{100}.

$$\left(9\times \frac{1}{100}\right)^{2}\times 11\times 1\times 0^{5}$$

Multiply 9 and \frac{1}{100} to get \frac{9}{100}.

$$\left(\frac{9}{100}\right)^{2}\times 11\times 1\times 0^{5}$$

Calculate \frac{9}{100} to the power of 2 and get \frac{81}{10000}.

$$\frac{81}{10000}\times 11\times 1\times 0^{5}$$

Multiply \frac{81}{10000} and 11 to get \frac{891}{10000}.

$$\frac{891}{10000}\times 1\times 0^{5}$$

Multiply \frac{891}{10000} and 1 to get \frac{891}{10000}.

$$\frac{891}{10000}\times 0^{5}$$

Calculate 0 to the power of 5 and get 0.

$$\frac{891}{10000}\times 0$$

Multiply \frac{891}{10000} and 0 to get 0.

$$0$$

Factor

$$0$$