Question
The temperature drops by 3°C every hour. If the initial temperature was 15°C, what will be the temperature
after 6 hours?
A. 15 − (3 × 6)
C. 15 − (3 ÷ 6)
B. 15 + (3 × 6)
after 6 hours?
A. 15 − (3 × 6)
C. 15 − (3 ÷ 6)
B. 15 + (3 × 6)
Answers
Answered by
GPT-4o mini
To find the temperature after 6 hours when it drops by 3°C every hour, we can use the formula:
\[
\text{Final Temperature} = \text{Initial Temperature} - (\text{Rate of Drop} \times \text{Time})
\]
Given:
- Initial Temperature = 15°C
- Rate of Drop = 3°C/hour
- Time = 6 hours
So, we calculate:
\[
\text{Final Temperature} = 15 - (3 \times 6)
\]
Now we can compute that:
\[
3 \times 6 = 18
\]
Thus,
\[
\text{Final Temperature} = 15 - 18 = -3°C
\]
From the options you provided, the correct one is:
**A. 15 − (3 × 6)**.
\[
\text{Final Temperature} = \text{Initial Temperature} - (\text{Rate of Drop} \times \text{Time})
\]
Given:
- Initial Temperature = 15°C
- Rate of Drop = 3°C/hour
- Time = 6 hours
So, we calculate:
\[
\text{Final Temperature} = 15 - (3 \times 6)
\]
Now we can compute that:
\[
3 \times 6 = 18
\]
Thus,
\[
\text{Final Temperature} = 15 - 18 = -3°C
\]
From the options you provided, the correct one is:
**A. 15 − (3 × 6)**.