A glider of length ℓ moves through a stationary photogate on an air track. A photogate (Fig. P2.19) is a device that measures the time interval Δ t d during which the glider blocks a beam of infrared light passing across the photogate. The ratio v d = ℓ /Δ t d is the average velocity of the glider over this part of its motion. Suppose the glider moves with constant acceleration. (a) Argue for or against the idea that v d is equal to the instantaneous velocity of the glider when it is halfway through the photogate in space. (b) Argue for or against the idea that v d is equal to the instantaneous velocity of the glider when it is halfway through the photogate in time. Figure P2.19
A glider of length ℓ moves through a stationary photogate on an air track. A photogate (Fig. P2.19) is a device that measures the time interval Δ t d during which the glider blocks a beam of infrared light passing across the photogate. The ratio v d = ℓ /Δ t d is the average velocity of the glider over this part of its motion. Suppose the glider moves with constant acceleration. (a) Argue for or against the idea that v d is equal to the instantaneous velocity of the glider when it is halfway through the photogate in space. (b) Argue for or against the idea that v d is equal to the instantaneous velocity of the glider when it is halfway through the photogate in time. Figure P2.19
A glider of length ℓ moves through a stationary photogate on an air track. A photogate (Fig. P2.19) is a device that measures the time interval Δtd during which the glider blocks a beam of infrared light passing across the photogate. The ratio vd = ℓ/Δtd is the average velocity of the glider over this part of its motion. Suppose the glider moves with constant acceleration. (a) Argue for or against the idea that vd is equal to the instantaneous velocity of the glider when it is halfway through the photogate in space. (b) Argue for or against the idea that vd is equal to the instantaneous velocity of the glider when it is halfway through the photogate in time.
An object moves in one dimensional motion with constant acceleration a = 4.5 m/s².
At time t = 0 s, the object is at xo = 2.9 m and has an initial velocity of vo = 4 m/s.
How far will the object move before it achieves a velocity of v = 7 m/s?
Your answer should be accurate to the nearest 0.1 m.
An object moves in one dimensional motion with constant acceleration a = 7.4 m/s². At
time t = 0 s, the object is at x = 3.2 m and has an initial velocity of vo = 4 m/s.
How far will the object move before it achieves a velocity of v = 6.6 m/s?
Your answer should be accurate to the nearest 0.1 m.
A thief is trying to escape from a parking garage after completing a robbery, and the thief’s car is speeding (v = 11 m/s) toward the door of the parking garage (Fig. P2.60). When the thief is L = 14 m from the door a police officer flips a switch to close the garage door. The door starts at a height of 7 m and moves downward at 0.3 m/s. If the thief’s car is 1.4 m tall, will the thief escape? (Find the height of the door above the ground).
Chapter 2 Solutions
Physics for Scientists and Engineers, Technology Update (No access codes included)
Need a deep-dive on the concept behind this application? Look no further. Learn more about this topic, physics and related others by exploring similar questions and additional content below.