The kinematic equations can describe phenomena other than motion through space and time. Suppose x represents a person’s bank account balance. The units of x would be dollars ($), and velocity v would give the rate at which the balance changes (in units of, for example, $/month). Acceleration would give the rate at which v changes. Suppose a person begins with ten thousand dollars in the bank. Initial money management, leads to no net change in the account balance so that v 0 = 0. Unfortunately, management worsens over time so that a = −2.5 × 10 2 $/month 2 . Assuming a is constant, find the amount of time in months until the bank account is empty
The kinematic equations can describe phenomena other than motion through space and time. Suppose x represents a person’s bank account balance. The units of x would be dollars ($), and velocity v would give the rate at which the balance changes (in units of, for example, $/month). Acceleration would give the rate at which v changes. Suppose a person begins with ten thousand dollars in the bank. Initial money management, leads to no net change in the account balance so that v 0 = 0. Unfortunately, management worsens over time so that a = −2.5 × 10 2 $/month 2 . Assuming a is constant, find the amount of time in months until the bank account is empty
The kinematic equations can describe phenomena other than motion through space and time. Suppose x represents a person’s bank account balance. The units of x would be dollars ($), and velocity v would give the rate at which the balance changes (in units of, for example, $/month). Acceleration would give the rate at which v changes. Suppose a person begins with ten thousand dollars in the bank. Initial money management, leads to no net change in the account balance so that v0 = 0. Unfortunately, management worsens over time so that a = −2.5 × 102 $/month2. Assuming a is constant, find the amount of time in months until the bank account is empty
4. A child has a ball on the end of a cord, and whirls
the ball in a vertical circle. Assuming the speed of
the ball is constant (an approximation), when would
the tension in the cord be greatest?
(a) At the top of the circle.
(b) At the bottom of the circle.
(c) A little after the bottom of the circle when the
ball is climbing.
(d) A little before the bottom of the circle when the
ball is descending quickly.
(e) Nowhere; the cord is pulled the same amount at
all points.
3. In a rotating vertical cylinder (Rotor-ride) a rider
finds herself pressed with her back to the rotating
wall. Which is the correct free-body diagram for
her?
(a)
(b)
(c)
(d)
(e)
8. A roller coaster rounds the bottom of a circular
loop at a nearly constant speed. At this point the
net force on the coaster cart is
(a) zero.
(b) directed upward.
(c) directed downward.
(d) Cannot tell without knowing the exact speed.
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