POST UTME BOWEN UNIVERSITY 2024 Physics | Objective
Practice these randomly selected questions to test your readiness.
Question 1
A convex lens with a focal length of 0.2 m is used to form an image of an object placed 0.5 m away. Calculate the magnification of the lens.
Question 2
A radioactive sample decays with a half-life of $T_{1/2}$. What is the activity of the sample after a time $t = 3T_{1/2}$?
Question 3
A block of mass $m$ is attached to a horizontal spring of spring cons\tant $k$. If the block is displaced by a dis\tance $x$ from its equilibrium position and released from rest, what is the maximum speed of the block?
Question 4
A 5 kg block is moving at a speed of 10 m/s on a horizontal surface. If the coefficient of kinetic friction between the block and the surface is 0.2, determine the force of friction acting on the block.
Question 5
A parallel plate capacitor has plates of area 0.04 m^2 and separation 0.02 m. If a potential difference of 10 V is applied across the plates, calculate the capaci\tance of the capacitor.
Question 6
A 5 kg block is attached to a horizontal spring with a force cons\tant of 100 N/m. If the block is displaced by 2 m from its equilibrium position and released, what is its maximum speed?
Question 7
A particle of mass $m$ is in a one-dimensional potential well of depth $V_0$. If the particle is in the ground state, what is the energy of the particle?
Question 8
A heat engine operates between a high-temperature reservoir at 500 K and a low-temperature reservoir at 300 K. If the engine has an efficiency of 30%, what is the temperature of the high-temperature reservoir?
Question 9
A 2.5 mH inductor is connected in series with a 10 Ω resistor and a 20 V battery. If the inductor is initially at rest, what is the current in the circuit after 5 ms?
Question 10
A particle of mass $m$ is moving in a circular orbit with a radius $r$ and a speed $v$. What is the particle's kinetic energy?
Question 11
A particle of mass $m$ is confined to a one-dimensional box of length $L$. The wave function of the particle is given by (psi(x) = \sqrt{\frac{2}{L}} \sinleft\( \frac{npi x}{L}\right \)). What is the probability of finding the particle in the region $0 < x < \frac{L}{2}$?
Question 12
A 100 W bulb is connected to a 230 V mains supply. If the bulb is rated for 2500 hours of operation, how many joules of energy will it consume in that time?
Question 13
A radioactive sample has a half-life of 5 years. If the initial activity is 100 Bq, calculate the activity after 10 years.
Question 14
A parallel plate capacitor has a capaci\tance of 2.5 μF. If a potential difference of 10 V is applied across the plates, calculate the charge stored on the capacitor.
Question 15
A wave of wavelength $\lambda$ and frequency $f$ is traveling through a medium of speed $v$. If the wave is reflected off a fixed \end and then reflected again off a free \end, what is the resulting wave's frequency?
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