Zhuxi Luo

University of Utah

Biography

Zhuxi has not yet added a biography.

Education

Phd Physics
University of Utah

Educator Statistics

Numerade tutor for 7 years
125 Students Helped

Topics Covered

Unlocking the Secrets of Thermal Properties: Understanding Matter
Mastering the Rotation of Rigid Bodies: Tips & Techniques
Explore the Fascinating Dynamics of Rotational Motion
Understanding Equilibrium and Elasticity: A Comprehensive Guide
Understanding Electromagnetic Waves: A Comprehensive Guide
Exploring the Fascinating World of Quantum Physics
Exploring the Wonders of Atomic Physics: A Comprehensive Guide

Zhuxi's Textbook Answer Videos

03:24
University Physics with Modern Physics

The angular velocity of a flywheel obeys the equation $\omega_z$($t$) $= A + Bt^2$, where $t$ is in seconds and $A$ and $B$ are constants having numerical values 2.75 (for $A$) and 1.50 (for $B$). (a) What are the units of $A$ and $B$ if $\omega_z$ is in rad/s? (b) What is the angular acceleration of the wheel at (i) $t = 0$ and (ii) $t =$ 5.00 s? (c) Through what angle does the flywheel turn during the first 2.00 s? ($Hint$: See Section 2.6.)

Chapter 9: Rotation of Rigid Bodies
Section 1: Angular Velocity and Acceleration
Zhuxi Luo
02:45
University Physics with Modern Physics

A bicycle wheel has an initial angular velocity of 1.50 rad/s. (a) If its angular acceleration is constant and equal to 0.200 rad/s$^2$, what is its angular velocity at $t =$ 2.50 s? (b) Through what angle has the wheel turned between $t =$ 0 and $t =$ 2.50 s?

Chapter 9: Rotation of Rigid Bodies
Section 2: Rotation with Constant Angular Acceleration
Zhuxi Luo
00:44
University Physics with Modern Physics

A turntable rotates with a constant 2.25 rad/s$^2$ angular acceleration. After 4.00 s it has rotated through an angle of 30.0 rad. What was the angular velocity of the wheel at the beginning of the
4.00-s interval?

Chapter 9: Rotation of Rigid Bodies
Section 2: Rotation with Constant Angular Acceleration
Zhuxi Luo
02:55
University Physics with Modern Physics

A high-speed flywheel in a motor is spinning at 500 rpm when a power failure suddenly occurs. The flywheel has mass 40.0 kg and diameter 75.0 cm. The power is off for 30.0 s, and during this time the flywheel slows due to friction in its axle bearings. During the time the power is off, the flywheel makes 200 complete revolutions. (a) At what rate is the flywheel spinning when the power comes back on? (b) How long after the beginning of the power failure would it have taken the flywheel to stop if the
power had not come back on, and how many revolutions would the wheel have made during this time?

Chapter 9: Rotation of Rigid Bodies
Section 2: Rotation with Constant Angular Acceleration
Zhuxi Luo
02:51
University Physics with Modern Physics

Using Appendix F, along with the fact that the earth spins on its axis once per day, calculate (a) the earth’s orbital angular speed (in rad/s) due to its motion around the sun, (b) its angular speed (in rad/s) due to its axial spin, (c) the tangential speed of the earth around the sun (assuming a circular orbit), (d) the tangential speed of a point on the earth’s equator due to the planet’s axial spin, and (e) the radial and tangential acceleration components of the point in part (d).

Chapter 9: Rotation of Rigid Bodies
Section 3: Relating Linear and Angular Kinematics
Zhuxi Luo
04:06
University Physics with Modern Physics

A flywheel with a radius of 0.300 m starts from rest and accelerates with a constant angular acceleration of 0.600 rad/s$^2$. Compute the magnitude of the tangential acceleration, the radial acceleration, and the resultant acceleration of a point on its rim (a) at the start; (b) after it has turned through 60.0$^\circ$; (c) after it has turned through 120.0$^\circ$.

Chapter 9: Rotation of Rigid Bodies
Section 3: Relating Linear and Angular Kinematics
Zhuxi Luo
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