Solve x=9*32*16*10^-20*10^-30*10^9/4*10^-32*3*3

$$x = \frac { 9 \cdot 32 \cdot 16 \cdot 10 ^ { - 20 } \cdot 10 ^ { - 30 } \cdot 10 ^ { 9 } } { 4 \cdot 10 ^ { - 32 } \cdot 3 \cdot 3 }$$

Solve for x

$$x=\frac{1}{7812500}=0.000000128$$

Steps for Solving Linear Equation

To multiply powers of the same base, add their exponents. Add -20 and -30 to get -50.

$$x=\frac{9\times 32\times 16\times 10^{-50}\times 10^{9}}{4\times 10^{-32}\times 3\times 3}$$

To multiply powers of the same base, add their exponents. Add -50 and 9 to get -41.

$$x=\frac{9\times 32\times 16\times 10^{-41}}{4\times 10^{-32}\times 3\times 3}$$

Cancel out 3\times 3\times 4 in both numerator and denominator.

$$x=\frac{8\times 16\times 10^{-41}}{10^{-32}}$$

To divide powers of the same base, subtract the numerator's exponent from the denominator's exponent.

$$x=\frac{8\times 16}{10^{9}}$$

Multiply 8 and 16 to get 128.

$$x=\frac{128}{10^{9}}$$

Calculate 10 to the power of 9 and get 1000000000.

$$x=\frac{128}{1000000000}$$

Reduce the fraction \frac{128}{1000000000} to lowest terms by extracting and canceling out 128.

$$x=\frac{1}{7812500}$$

Assign x

$$x≔\frac{1}{7812500}$$