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AP Physics 11th Grade Mid-Term Exam
1.

Which of the following statements about displacement and distance is true?

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2.

A velocity-time graph shows a horizontal line above the t-axis. Which of the following describes the motion?

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3.

An object starts from rest and accelerates uniformly at 2.0m/s22.0\, \text{m/s}^2 for 5.0s5.0\, \text{s}. How far does it travel during this time?

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4.

A projectile is launched horizontally from a height hh with an initial speed v0v_0. Neglecting air resistance, what is the time it takes to reach the ground?

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5.

A 5.0kg5.0\, \text{kg} object is subjected to a net force of 20.0N20.0\, \text{N}. What is the acceleration of the object?

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6.

When a swimmer pushes water backward, the water pushes the swimmer forward. This is an example of:

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7.

Which of the following statements about friction is true?

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8.

An object moves in a circular path at constant speed. Which of the following is true about its acceleration?

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9.

Two blocks, m1m_1 and m2m_2, are connected by a massless string over a frictionless pulley. If m1>m2m_1 > m_2, what is the direction of the net force on the system?

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10.

A 2.0kg2.0\, \text{kg} object accelerates from rest to 4.0m/s4.0\, \text{m/s}. What is the net work done on the object?

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11.

A ball is dropped from a height HH. At what height above the ground will its kinetic energy be equal to its potential energy?

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12.

A constant force of 100N100\, \text{N} pushes a 20kg20\, \text{kg} object over a distance of 5.0m5.0\, \text{m} in 2.0s2.0\, \text{s}. What is the average power delivered by the force?

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13.

A spring with a spring constant kk is stretched by a distance xx. What is the potential energy stored in the spring?

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14.

A block slides down a rough incline. Which of the following statements is true regarding the energy of the block-Earth system?

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15.

According to the First Law of Thermodynamics, if 500J500\, \text{J} of heat is added to a system and the system does 200J200\, \text{J} of work, what is the change in the internal energy of the system?

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16.

Which mode of heat transfer involves the movement of fluid?

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17.

An ideal gas is kept in a rigid container. If the temperature of the gas is doubled, what happens to its pressure?

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18.

To melt 1.0kg1.0\, \text{kg} of ice at 0C0^\circ\text{C} requires 3.34×105J3.34 \times 10^5\, \text{J} of heat. This value represents the:

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19.

A projectile is launched from the base of a ramp that makes an angle of θ=30\theta = 30^\circ with the horizontal. The projectile is launched with an initial speed of v0=20.0m/sv_0 = 20.0\, \text{m/s} at an angle of α=60\alpha = 60^\circ above the horizontal. Assume the base of the ramp is at the origin (0,0)(0,0). Neglect air resistance.

a. Derive an expression for the time tt at which the projectile strikes the ramp. b. Calculate the distance DD along the incline from the launch point to where the projectile strikes the ramp. c. What are the horizontal and vertical components of the projectile's velocity just before it strikes the ramp? d. At the peak of its trajectory, what is the magnitude and direction of the net force acting on the projectile? Explain your reasoning.

20.

A block of mass m=2.0kgm = 2.0\, \text{kg} is released from rest at the top of a ramp inclined at an angle of θ=30\theta = 30^\circ to the horizontal. The block slides down the ramp, which has a length L=3.0mL = 3.0\, \text{m}. The coefficient of kinetic friction between the block and the ramp is μk=0.20\mu_k = 0.20. At the bottom of the ramp, the block encounters a horizontal spring with a spring constant k=400N/mk = 400\, \text{N/m}.

a. Calculate the speed of the block just as it reaches the bottom of the ramp, before it contacts the spring. b. Determine the maximum compression xmaxx_{max} of the spring. c. Calculate the total work done by friction as the block slides from the top of the ramp until the spring reaches its maximum compression. d. After the spring reaches maximum compression, it pushes the block back up the ramp. What is the minimum coefficient of static friction required for the block to remain at rest at the highest point it reaches on the ramp after being pushed back up, assuming it doesn't leave the spring?

21.

One mole of an ideal monatomic gas undergoes the cycle shown in the P-V diagram below. The cycle consists of three processes:

  1. Process A \to B: Isochoric (constant volume) heating.
  2. Process B \to C: Isothermal expansion.
  3. Process C \to A: Adiabatic compression.

Given: PA=1.0×105PaP_A = 1.0 \times 10^5\, \text{Pa} VA=1.0m3V_A = 1.0\, \text{m}^3 PB=3.0×105PaP_B = 3.0 \times 10^5\, \text{Pa} VB=1.0m3V_B = 1.0\, \text{m}^3 VC=3.0m3V_C = 3.0\, \text{m}^3 The gas is monatomic, so γ=5/3\gamma = 5/3. (R=8.31J/(molK)R = 8.31\, \text{J/(mol} \cdot \text{K)}).

a. Sketch the P-V diagram for this cycle, clearly labeling points A, B, and C, and indicating the direction of each process. b. Calculate the work done (WW) by the gas for each process: A \to B, B \to C, and C \to A. c. Calculate the heat (QQ) absorbed or released by the gas for each process: A \to B, B \to C, and C \to A. d. Calculate the net change in internal energy (ΔUnet\Delta U_{net}) for the entire cycle.

22.

Design an experiment to determine the coefficient of kinetic friction (μk\mu_k) between a wooden block and a wooden surface. Your design should allow for quantitative measurement and analysis.

a. List the necessary equipment. b. Describe the procedure, including the measurements to be taken. c. Explain how the data would be analyzed to determine μk\mu_k, including any relevant formulas or graphs. d. Identify potential sources of error in the experiment and suggest ways to minimize them.

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