Math Problem Solver

The sum of $\frac{2.1 M}{50}$ and $0000$ is:

$$\begin{aligned}&=\left(\frac{2.1 M}{50}\right) + \left(0000\right) \\\\ &= \frac{M \left(1 \cdot \frac{1}{10} + 2\right)}{50} \\\\ &= \frac{21 M}{500} \\\\\end{aligned}$$

The difference of $\frac{2.1 M}{50}$ and $0000$ is:

$$\begin{aligned}&=\left(\frac{2.1 M}{50}\right) - \left(0000\right) \\\\ &= \frac{M \left(1 \cdot \frac{1}{10} + 2\right)}{50} \\\\ &= \frac{21 M}{500} \\\\\end{aligned}$$

The product of $\frac{2.1 M}{50}$ and $0000$ is:

$$\begin{aligned}&=\left(\frac{2.1 M}{50}\right) \cdot \left(0000\right) \\\\ &= 0 \\\\\end{aligned}$$

The quotient of $\frac{2.1 M}{50}$ and $0000$ is:

$$\begin{aligned}&= \frac{\left(\frac{2.1 M}{50}\right)}{\left(0000\right)} \\\\ &= \tilde{\infty} M \\\\\end{aligned}$$