Solve n=14g/6.022*10^23

$$n = \frac { 14 g } { 6.022 \times 10 ^ { 23 } }$$

Solve for g

$$g=\frac{301100000000000000000000n}{7}$$

Steps for Solving Linear Equation

Calculate 10 to the power of 23 and get 100000000000000000000000.

$$n=\frac{14g}{6.022\times 100000000000000000000000}$$

Multiply 6.022 and 100000000000000000000000 to get 602200000000000000000000.

$$n=\frac{14g}{602200000000000000000000}$$

Divide 14g by 602200000000000000000000 to get \frac{7}{301100000000000000000000}g.

$$n=\frac{7}{301100000000000000000000}g$$

Swap sides so that all variable terms are on the left hand side.

$$\frac{7}{301100000000000000000000}g=n$$

Divide both sides of the equation by \frac{7}{301100000000000000000000}, which is the same as multiplying both sides by the reciprocal of the fraction.

$$\frac{\frac{7}{301100000000000000000000}g}{\frac{7}{301100000000000000000000}}=\frac{n}{\frac{7}{301100000000000000000000}}$$

Dividing by \frac{7}{301100000000000000000000} undoes the multiplication by \frac{7}{301100000000000000000000}.

$$g=\frac{n}{\frac{7}{301100000000000000000000}}$$

Divide n by \frac{7}{301100000000000000000000} by multiplying n by the reciprocal of \frac{7}{301100000000000000000000}.

$$g=\frac{301100000000000000000000n}{7}$$

Solve for n

$$n=\frac{7g}{301100000000000000000000}$$

Solution Steps

Calculate 10 to the power of 23 and get 100000000000000000000000.

$$n=\frac{14g}{6.022\times 100000000000000000000000}$$

Multiply 6.022 and 100000000000000000000000 to get 602200000000000000000000.

$$n=\frac{14g}{602200000000000000000000}$$

Divide 14g by 602200000000000000000000 to get \frac{7}{301100000000000000000000}g.

$$n=\frac{7}{301100000000000000000000}g$$