Question

A submarine descends at a constant rate of 300 feet per minute. Which of the following equations best represents how to find the change of altitude of the submarine after 5 minutes?

Answer 1

Answer:

hope this helps you with your answer...

Answer 2

Answer:

$\sf \Delta h \textsf{ change of altitude}= 1500 \textsf{ ft }$

Step-by-step explanation:

The change of altitude $\sf ( \Delta h )$ of the submarine after 5 minutes can be found by multiplying the descent rate (300 feet per minute) by the time (5 minutes). The formula is given by:

$\sf \Delta h = \text{rate} \times \text{time}$

In this case, the rate is the decent rate of the submarine, which is 300 feet per minute, and the time is 5 minutes. Therefore, the equation to find the change of altitude is:

$\sf \Delta h = 300 \times 5$

Simplifying, we get:

$\sf \Delta h = 1500$

So, the equation that represents the change of altitude $\sf ( \Delta h )$ after 5 minutes is:

$\sf \Delta h = 1500 \textsf{ ft }$