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Solve the Problem. -A Train Traveling Over a Hill Whose Height (In Feet)

Question 19

Multiple Choice

Solve the problem.
-A train traveling over a hill whose height (in feet) above sea level is modeled by the equation Solve the problem. -A train traveling over a hill whose height (in feet)  above sea level is modeled by the equation   where x is the distance (in miles)  from the center of the hill. Use the second-degree Taylor polynomial at x = 0 for h(x)  to find the average height of the train as it crosses over the hill from 1 mile out to 1 mile past the center. A)    B)    C)    D)   where x is the distance (in miles) from the center of the hill. Use the second-degree Taylor polynomial at x = 0 for h(x) to find the average height of the train as it crosses over the hill from 1 mile out to 1 mile past the center.


A) Solve the problem. -A train traveling over a hill whose height (in feet)  above sea level is modeled by the equation   where x is the distance (in miles)  from the center of the hill. Use the second-degree Taylor polynomial at x = 0 for h(x)  to find the average height of the train as it crosses over the hill from 1 mile out to 1 mile past the center. A)    B)    C)    D)
B) Solve the problem. -A train traveling over a hill whose height (in feet)  above sea level is modeled by the equation   where x is the distance (in miles)  from the center of the hill. Use the second-degree Taylor polynomial at x = 0 for h(x)  to find the average height of the train as it crosses over the hill from 1 mile out to 1 mile past the center. A)    B)    C)    D)
C) Solve the problem. -A train traveling over a hill whose height (in feet)  above sea level is modeled by the equation   where x is the distance (in miles)  from the center of the hill. Use the second-degree Taylor polynomial at x = 0 for h(x)  to find the average height of the train as it crosses over the hill from 1 mile out to 1 mile past the center. A)    B)    C)    D)
D) Solve the problem. -A train traveling over a hill whose height (in feet)  above sea level is modeled by the equation   where x is the distance (in miles)  from the center of the hill. Use the second-degree Taylor polynomial at x = 0 for h(x)  to find the average height of the train as it crosses over the hill from 1 mile out to 1 mile past the center. A)    B)    C)    D)

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