Final Exam Flashcards
Kinetics is the study of:
a. Geometric aspect of the motion
b. analysis of forces that causes the motion
c. Both of the above
d. None of the above
a. Geometric aspect of the motion
If you model a body using a particle, it can:
a. Translate
b. rotate
c. Have no mass
d. Moments can be applied
a. Translate
A rigid body can:
a. Rotate
b. Translate
c. Have mass and moments can be applied
d. All of the above
d. All of the above
Choose the correct options:
a. Distance is a positive scalar
b. Displacement is a vector quantity and can be negative and zero
c. Distance can be negative
d. Acceleration will always point in the direction in which the body is moving
a. Distance is a positive scalar
b. Displacement is a vector quantity and can be negative and zero
Which statement is incorrect?
a. Velocity is defined as rate of change in the position
b. Acceleration is defined as rate of change in the velocity
c. Displacement is defined as change in the position
d. Position of particle cannot be negative
d. Position of particle cannot be negative
A particle has an initial velocity of 3 m/s to the left. If it then passes through the ‘same location’ 5 seconds later with a velocity of 5 m/s to the right, what is the average velocity of the particle during this 5 second time interval?
a. 10 m/s towards the right
b. 40 m/s towards the right
c. 4 m/s towards the right
d. 0 m/s
d. 0 m/s
The slope of the velocity time graph gives:
a. Distance
b. Displacement
c. Acceleration
d. None of the above
c. Acceleration
If the position of a particle has a quadratic (degree of 2) relation with time, then the particle is moving with:
a. constant velocity
b. constant acceleration
c. increasing acceleration
d. deceleration
b. constant acceleration
The mathematical relation that describes an acceleration time graph is given by a linear polynomial function. What will be the degree of polynomial function that will describe the position of the particle?
a. 1
b. 2
c. 3
d. 4
c. 3
Area under the acceleration time graph gives:
a. Change in velocity
b. position
c. displacement
d. None of the above
a. Change in velocity
The velocity vector is always:
a. tangent to the path
b. tangent to the hodograph
c. parallel to hodograph
d. None of the above
a. tangent to the path
The acceleration vector is always:
a. tangent to the path
b. tangent to the hodograph
c. All of the above
d. None of the above
b. tangent to the hodograph
A baseball player hits a ball into a projectile motion. Which of the following statements best describes the motion of the ball after it is thrown?
a. Its vertical speed remains the same, and its horizontal speed increases
b. both vertical and horizontal speed remains the same
c. both vertical and horizontal speed changes
d. its vertical speed changes, and its horizontal speed remains the same
d. its vertical speed changes, and its horizontal speed remains the same
A cannonball is fired and follows the parabolic path shown below. Air resistance is negligible. Which of the following best describes the direction of the acceleration of the ball at point C?
a. Down
b. Left
c. Right
d. Up
a. Down
A projectile is fired with an initial velocity at an angle with the horizontal. Which of the following graphs describes the direction of velocity and acceleration in the horizontal direction?
Constant velocity & zero acceleration
If a particle moves along a curve with a constant speed, then its tangential component of acceleration is:
a. Positive
b. Negative
c. Zero
d. Constant
c. Zero
The normal component of acceleration represents:
a. the time rate of change in the magnitude of the velocity
b. the time rate of change in the direction of the velocity
c. magnitude of the velocity
d. direction of the total acceleration
b. the time rate of change in the direction of the velocity
A particle traveling in a circular path of radius 300 m has an instantaneous velocity of 30 m/s and its velocity is increasing at a constant rate of4 m/s^2. What is the magnitude of its total acceleration at this instant?
a. 3m/s^2
b. 4m/s^2
c. 5m/s^2
d. -5m/s^2
c. 5m/s^2
The radial component of the velocity vector is the measure of:
a. Rate of increase or decrease in the length of the radial coordinate
b. Rate of motion along the circumference of a circle of radius r
c. All of the above
d. None of the above
a. Rate of increase or decrease in the length of the radial coordinate