All AP Physics 1 Resources
Example Questions
Example Question #581 : Ap Physics 1
The position of a particle can be described by:
The position is measured in , and the time is in . What is the average velocity for the particle in the time interval ?
You can think of the average velocity of a particle as the difference between the final and initial states. Conventionally, we call this slope. Therefore, we need to plug in our two initial times into the position function, and use the equation for slope between two points to determine the average velocity.
Therefore, our two coordinates are:
Now, we use the slope equation:
Example Question #42 : Fundamentals Of Displacement, Velocity, And Acceleration
A woman has a jet pack that has a mass of . She ignites the jet pack and it accelerates her at a rate of . Determine the time it took to reach a height of .
None of these
Using the kinematic equation:
Example Question #43 : Fundamentals Of Displacement, Velocity, And Acceleration
A woman has a jet pack that has a mass of . She ignites the jet pack and it accelerates her at a rate of . Determine her velocity at the moment she reaches a height of .
Impossible to determine
None of these
Using the kinematic equation:
Using
Example Question #551 : Newtonian Mechanics
A woman has a jet pack that has a mass of . She ignites the jet pack and it accelerates her at a rate of . Determine her kinetic energy at a height of .
None of these
Initially she is at rest.
Combining equations:
Solving for
Plugging in values:
Using
Example Question #44 : Fundamentals Of Displacement, Velocity, And Acceleration
A woman with a jet pack is above the ground. She drops a ball. If she waits until after she dropped the ball to accelerate downward to try and catch it, how fast will she have to accelerate to reach it at a height of ?
None of these
Distance fallen by ball:
Distance fallen by woman:
Both distances need to be
If it fell
Since she waits to drop,
Combining equations:
Solving for
Acceleration will be gravity
Example Question #551 : Newtonian Mechanics
Four strings are used to hold up a puppet, motionless. Determine the tension in each string.
None of these
Assuming all tensions will be equal
The puppet is not moving
Using
Solving for
Plugging in values
Example Question #45 : Fundamentals Of Displacement, Velocity, And Acceleration
A man with a jet pack is above the ground. He drops a ball. If he waits until after he dropped the ball to accelerate downward to try and catch it, how fast will he have to accelerate to reach it at a height of ?
None of these
In order for the ball to reach a height of , it would need to fall a distance of . Using
The initial velocity is zero, and the initial distance can be taken as zero as well.
Solving for time
This is the time the ball takes to fall to a height of .
The man with the jet pack will have:
Again, using
Again,
Initial velocity is zero, and the initial distance can be taken as zero as well.
Example Question #555 : Newtonian Mechanics
A car is stopped at a red light. When the light turns green, it accelerates uniformly at a rate of . How fast is the car traveling after seconds?
Acceleration is defined as a change in velocity over time:
Since the car is initially at rest at the stop light, . The acceleration is given as and the problem is asking for the velocity at . Therefore,
Example Question #312 : Linear Motion And Momentum
A train travels in hour. What is the train's average speed in units of meters per second?
Average velocity is defined as distance over time. Therefore, the train is traveling at an average rate of . However, this problem asks for the answer to be in units of . Here is an efficient way to convert the units using dimensional analysis:
Example Question #313 : Linear Motion And Momentum
Madison enters an elevator on the ground floor of a building. She selects the button for the fifth floor and the elevator doors close. The elevator accelerates for seconds until it reaches a constant velocity for seconds, and then decelerates for seconds before stopping at the fifth floor.
What direction is the acceleration seconds into Madison's elevator ride?
The acceleration is zero.
The acceleration is in the downward direction.
The acceleration is to the right.
The acceleration is to the left.
The acceleration is in the upward direction.
The acceleration is zero.
At seconds, the elevator is traveling at a constant velocity. When the velocity is constant, acceleration is zero. This can be confirmed using the equation for acceleration:
When there is no change in (constant velocity), then the numerator is zero. Thus, .