\begin{tabular}{l} 13. A rectangular container has a capacity of \\ 140 cubic inches. The width is 7 inches, and \\ the height is 2 inches. What is the length \\ of the container? \\ \( \qquad \begin{array}{ll}\text { A. } 10 \mathrm{in} & \text { B. } 14 \mathrm{in} . \\ \text { C. } 20 \mathrm{in} & \text { D. } 70 \mathrm{in} .\end{array} \) \\ \hline 14. Rewrite 1.907\end{tabular}

Certainly! Let's tackle both questions one by one. --- ### **Question 13** **Problem:** A rectangular container has a capacity of **140 cubic inches**. The width is **7 inches**, and the height is **2 inches**. What is the length of the container? **Options:** A. 10 in B. 14 in C. 20 in D. 70 in **Solution:** To find the length of the container, we can use the formula for the volume of a rectangular prism: \[ \text{Volume} = \text{Length} \times \text{Width} \times \text{Height} \] Given: - Volume \( V = 140 \) cubic inches - Width \( W = 7 \) inches - Height \( H = 2 \) inches Plugging the known values into the formula: \[ 140 = \text{Length} \times 7 \times 2 \] \[ 140 = \text{Length} \times 14 \] \[ \text{Length} = \frac{140}{14} = 10 \text{ inches} \] **Answer:** **A. 10 in** --- ### **Question 14** **Problem:** Rewrite **1.907** **Solution:** The problem asks to rewrite the decimal **1.907** in words. There are a few ways to interpret "rewrite," but a common interpretation is to express the decimal in words. - **Decimal Form:** 1.907 - **Word Form:** One and nine hundred seven thousandths **Answer:** **1.907** written in words is **"one and nine hundred seven thousandths."** --- If you need further assistance or a different interpretation for Question 14, please let me know!