(Hint: Review Ch. 4 )
Question 1
Calculate the vertical distance |y| that the ball drops just before it
hits the wall using the indicated time of flight on screen and the value
of g = 9.80 m/s2. Assume Vxi= 6 m/s. Compare
your computation with the direct measurement of the y displacement.
Measure that y displacement for 4 launches and compute the average as you
did in problem 1.
first y | second y | difference |
average difference |
||
SHOW WORK
Question 2
Suppose
Vxi is changed to 7 m/s . How does the vertical
distance on impact change from the answer in Question 1--increase,
decrease, or remain constant? (Hint: Run the simulation for 7 m/s.)
Question 3
Calculate the vertical drop distance |y| when Vxi = 7 m/s
using the time of flight and the value of g = 9.80 m/s2. Compare your
computation with the direct measurement of the y displacement. (Measure
that y displacement for 4 launches and compute the average as you did in problem
1.)
first y | second y | difference |
average difference |
||
SHOW WORK
Question 4
Suppose Vxi is changed to 8 m/s
. How does the vertical
distance on impact change from the answer in Question 3-- increase,
decrease, or remain constant? (Hint: Run the simulation for 8 m/s.)
Question 5
Calculate the vertical drop distance |y| when Vxi = 8 m/s using
the time of flight and the value of g = 9.80 m/s2. Compare your
computation with the direct measurement of the y displacement. (Measure
that y displacement for 4 launches and compute the average as you did
in
problem 1.)
first y | second y | difference |
average difference |
||
SHOW WORK
Question 6
Compute the minimum horizontal velocity Vxi needed to land on the top
of the second table. (Hint: First measure the vertical drop |y|
to land on the top, then compute the time, then compute the horizontal
velocity. Is your value greater than 8 m/s ? Explain.)
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