The function F y = 149.76 10 y 5 / 2 estimates the force F (in tons) of water against the face of a dam, where y is the depth of the water (in feet). (a) Complete the table. What can you conclude from the table? (b) Use the table to approximate the depth at which the force against the dam is 1 , 000 , 000 tons. (c) Find the depth at which the force against the dam is 1 , 000 , 000 tons algebraically.
The function F y = 149.76 10 y 5 / 2 estimates the force F (in tons) of water against the face of a dam, where y is the depth of the water (in feet). (a) Complete the table. What can you conclude from the table? (b) Use the table to approximate the depth at which the force against the dam is 1 , 000 , 000 tons. (c) Find the depth at which the force against the dam is 1 , 000 , 000 tons algebraically.
The function F(y) = 149.76√10y5/2 estimates the force F in tons of water against the face of a dam, where y is the depth of the water in feet.(a) Complete the table. What can you conclude from the table?(b) Use the table to approximate the depth at which the force against the dam is 1,000,000 tons.(c) Find the depth at which the force against the dam is 1,000,000 tons algebraically.
The period T of a pendulum of length L is T = (2 √L)/√g, where g is the acceleration due to gravity. A pendulum is moved from the Canal Zone, where g = 32.09 feet per second per second, to Greenland, where g = 32.23 feet per second per second. Because of the change in temperature, the length of the pendulum changes from 2.5 feet to 2.48 feet. Approximate the change in the period of the pendulum
Use the model given to answer the question about the object or process being modeled.
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