An airplane is climbing in altitude. m(h) measures the number of minutes required for the plane at altitude h

Question

to climb the next foot of altitude. In order to find the number of minutes required for the airplane to ascend to 10,000 feet of altitude, we need to take the definite integral of m(h) from 0 to 10,000 ft. I'm given data to create Riemann sums, "assuming that the airplane's climb rate is never increasing, determine the best possible lower and upper estimates to the definite integral" MY QUESTION: Why do I have to assume that the climb rate is never increasing in order to make this calculation?

Answer 1

because its an instantaneous calculation?

Answer 2

The little while is approximately a million/a centesimal of a 2d yet don't be tempted to gulp your snack down...you spot,chewing right is somewhat significant as you're including and blending significant amylase enzymes,(secreted with the help of the salivary glands)to the food,which aids interior the digestion technique,previously swallowing.... in basic terms as quickly as,,,I choose i ought to focus long sufficient to respond to a question,without ended up in left field and forgetting what the question replaced into.