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100

1. What is the formula used to determine the magnitude of the resultant velocity vector?


B. V= square root of (Vx2 + Vy2)


100

Q2: What is the relationship between the horizontal and vertical components of velocity in two dimensions?


B. They are independent of each other


100

Q3: How do you determine the x-component of the resultant velocity vector?


B. By adding the X-components of both velocity vectors


100

Q6: What is the path a projectile takes called?


A. Trajectory 

100

Q7: What type of graph shows the object's total trajectory?


B. Trajectory graph 

200

Q4: What type of motion is the horizontal component of projectile motion?


A. Uniform motion

200

Q5: What happens to the velocity in the y-direction during projectile motion?


C. It increases 

200

Q8:What shape does a projectile trajectory follow?


C. Parabola


200

Q10: What is the equation for vertical motion in projectile motion?


A. Vy = Viy + gt


200

Q12: What type of motion is described when an object travels in a circular path at a constant speed?


A. Uniform circular motion


300

Q9: What is the difference between a trajectory graph and a position graph?


B. Position graph shows time on the horizontal axis


300

Q11: What is the significance of the area under the velocity vs. time graph for horizontal motion?


A. It represents horizontal displacement


300

Q13: What does the word 'centripetal' mean?


A. Center seeking

300

Q14: What is the direction of the change in velocity during uniform circular motion?


B. Toward the center 

400

Q15: In which direction does centripetal acceleration act?


B. Toward the center

400

Q16: A projectile is shoved horizontally off a cliff. Which of the following would cause the projectile to have a farther horizontal displacement before hitting the ground?


A. a greater initial horizontal velocity


400

Q17: A professional football punter kicks a football with an initial velocity v = (16.0 m/s)x̂ + (23.0m/s)ŷ. Determine the horizontal and maximum vertical displacements.


C. Δx = 75.0 m, Δy = 27.0 m


400

Q29: The spacecraft designers have decided that the 400-meter-radius spacecraft only needs to produce an acceleration of 0.4g. What speed will produce that acceleration?


V= 39.6 m/s 

500

Q22: At a point in time, the velocity of a boy skateboarding up a ramp, is represented as the components v = (2.4 km/s)x^ + (6.0 km/s)y^. Sketch a vector representation and determine the magnitude of the boy's velocity.


V= 6.64 km/s

500

Q26: A professional football player kicks a football with an initial velocity v = (6.0 m/s)x^ + (20.0 m/s)y^. Determine how long the football stays in the air, as well as the horizontal displacement.


t= 4.08 s

Δx= 24.48 m


500

Q27: A friend kicks a soccer ball into the air with an initial velocity v = (9.0 m/s)x^+ (18 m/s)y^. Determine the hang time for the ball and how far away it will land from its initial position.


t= 3.67 s

Δx= 33.03 m


500

Q28: The spacecraft designers have decided that the 200-meter-radius spacecraft only needs to produce an acceleration of 0.5g. What speed will produce that acceleration?


V= 31.3 m/s 

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