To find the rate of change in the diver's depth, we divide the change in depth by the time it took to make that change. The change in depth is 10 meters (because the diver saw something interesting 10 meters lower) and the time it took is 10.1 seconds.
Therefore, the rate of change in the diver's depth is $10/10.1 \approx \boxed{0.99}$ meters per second.
A scuba diver was at a depth of 15 meters below the surface when she saw something interesting about 10 meters lower. She made the descent in 10.1 seconds. Interpret the quotient to describe the rate of change in the diver’s depth. Give your answer to the nearest hundredth.
5 answers
A scuba diver was at a depth of 15 meters below the surface when she saw something interesting about 10 meters lower. She made the descent in 10.1 seconds. Interpret the quotient to describe the rate of change in the diver’s depth. Give your answer to the nearest hundredth.
A. The quotient that describes the average rate of change for the diver’s depth is 0.99 meters/second.
B. The quotient that describes the average rate of change for the diver’s depth is −0.49 meters/second.
C. The quotient that describes the average rate of change for the diver’s depth is −3.47 meters/second.
D. The quotient that describes the average rate of change for the diver’s depth is −0.99 meters/second.
A. The quotient that describes the average rate of change for the diver’s depth is 0.99 meters/second.
B. The quotient that describes the average rate of change for the diver’s depth is −0.49 meters/second.
C. The quotient that describes the average rate of change for the diver’s depth is −3.47 meters/second.
D. The quotient that describes the average rate of change for the diver’s depth is −0.99 meters/second.
To find the rate of change in the diver's depth, we divide the change in depth by the time it took to make that change. The change in depth is 10 meters (because the diver saw something interesting 10 meters lower) and the time it took is 10.1 seconds.
Therefore, the rate of change in the diver's depth is $10/10.1 \approx \boxed{\textbf{(A)}\ 0.99}$ meters per second.
Therefore, the rate of change in the diver's depth is $10/10.1 \approx \boxed{\textbf{(A)}\ 0.99}$ meters per second.
A scuba diver was at a depth of 15 meters below the surface when she saw something interesting about 10 meters lower. She made the descent in 10.1 seconds. Interpret the quotient to describe the rate of change in the diver’s depth. Give your answer to the nearest hundredth.
Responses
A. The quotient that describes the average rate of change for the diver’s depth is 0.99 meters/second.
B. The quotient that describes the average rate of change for the diver’s depth is −0.49 meters/second.
C. The quotient that describes the average rate of change for the diver’s depth is −3.47 meters/second.
D. The quotient that describes the average rate of change for the diver’s depth is −0.99 meters/second.
Responses
A. The quotient that describes the average rate of change for the diver’s depth is 0.99 meters/second.
B. The quotient that describes the average rate of change for the diver’s depth is −0.49 meters/second.
C. The quotient that describes the average rate of change for the diver’s depth is −3.47 meters/second.
D. The quotient that describes the average rate of change for the diver’s depth is −0.99 meters/second.
a
5 answers