Question
A total of 42 gallons of a glycol solution needs to be added to a heating water loop to ensure the water does not freeze if there is a heating equipment failure. The glycol solution comes in 1.75 -gallon cans. How many cans will be needed? Your answer should be a whole number. A total of \( \square \) cans of glycol will be required.
Ask by Hodgson Turner. in the United States
Feb 26,2025
Upstudy AI Solution
Tutor-Verified Answer
Answer
A total of 24 cans of glycol will be required.
Solution
To determine how many cans of glycol solution are needed, we can follow these steps:
1. **Identify the total volume of glycol solution required**: We need 42 gallons of glycol solution.
2. **Identify the volume of each can**: Each can contains 1.75 gallons.
3. **Calculate the number of cans needed**: We can find the number of cans by dividing the total volume of glycol solution by the volume of one can.
The formula to calculate the number of cans \( n \) is:
\[
n = \frac{\text{Total Volume}}{\text{Volume per Can}} = \frac{42}{1.75}
\]
Now, let's perform the calculation.
\[
n = \frac{42}{1.75}
\]
Calculating this gives us:
\[
n = 24
\]
Since we need a whole number of cans, we round up if necessary. However, in this case, 24 is already a whole number.
Thus, a total of \( 24 \) cans of glycol will be required.
Answered by UpStudy AI and reviewed by a Professional Tutor
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Simplify this solution Beyond the Answer
To find out how many cans of glycol solution are needed, divide the total gallons required by the amount in each can. So, \( 42 \text{ gallons} \div 1.75 \text{ gallons/can} = 24 \text{ cans} \). Therefore, you will need a total of 24 cans of glycol solution. Glycol solutions are often used in various industries because they not only lower the freezing point but also raise the boiling point of water, making them ideal for heating systems. This is especially critical in places where temperatures can suddenly drop, ensuring that equipment operates safely and efficiently without downtime.
