Math Snap

STEP 1

Assumptions1. We are given three separate equations with volumes in milliliters (m).
. The first equation is $8.627 \, \text{m} +1.77 \, \text{m} = \prod \, \text{m}$.
3. The second equation is $.900 \, \text{m} +18.8 \, \text{m} = \square \, \text{m}$.
4. The third equation is $15.82 \, \text{m} -0.577 \, \text{m} = \square \, \text{m}$.
5. We are asked to solve for $\prod$ and $\square$ in each equation.

STEP 2

Let's start with the first equation. We need to add the two given volumes to find the value of $\prod$.
$$\prod =8.627 \, \text{m} +1.77 \, \text{m}$$

STEP 3

Now, add the two volumes to calculate the value of $\prod$.
$$\prod =8.627 \, \text{m} +1.77 \, \text{m} =10.397 \, \text{m}$$

STEP 4

Next, let's move to the second equation. We need to add the two given volumes to find the value of $\square$.
$$\square =2.900 \, \text{m} +18.8 \, \text{m}$$

STEP 5

Now, add the two volumes to calculate the value of $\square$.
$$\square =2.900 \, \text{m} +18.8 \, \text{m} =21.7 \, \text{m}$$

STEP 6

Finally, let's solve the third equation. We need to subtract the second volume from the first to find the value of $\square$.
$$\square =15.82 \, \text{m} -0.577 \, \text{m}$$

Now, subtract the second volume from the first to calculate the value of $\square$.
$$\square =15.82 \, \text{m} -0.577 \, \text{m} =15.243 \, \text{m}$$So, the solutions are $\prod =10.397 \, \text{m}$, $\square =21.7 \, \text{m}$ for the second equation, and $\square =15.243 \, \text{m}$ for the third equation.