43.1k views
1 vote
Robert stands atop an 1380-foot hill. He climbs down to the bottom of the hill in 30 minutes. What is Robert's average rate of elevation change in feet per minute?

A) 46 feet per minute
B) 23 feet per minute
C) 30 feet per minute
D) 40 feet per minute

User Andbdrew
by
7.1k points

1 Answer

4 votes

Final answer:

Robert's average rate of elevation change while descending the 1380-foot hill in 30 minutes is calculated by dividing the total elevation change by the time. The result is 46 feet per minute, which is option A.

Step-by-step explanation:

To find Robert's average rate of elevation change, we need to divide the total change in elevation by the time it took to descend. Robert descends a 1380-foot hill in 30 minutes. To calculate the rate of elevation change per minute, we use the formula: Rate of elevation change = Total elevation change / Time, Substituting the given values: Rate of elevation change = 1380 feet / 30 minutes = 46 feet per minute. Therefore, Robert's average rate of elevation change is 46 feet per minute, which corresponds to option A.

User Yusuf Uzun
by
7.9k points