Question

a standard turntable has a radius of 15 cm and spins at 33 rpm 1. What...

a standard turntable has a radius of 15 cm and spins at 33 rpm 1. What is the turntable's frequency? period? angular frequency? Linear (tangential) speed of a point on the edge of the turntable Suppose that a .10gram coin rests near the edge of the turntable as the turntable spins 1. Find the magnitude of the acceleration of the coin. 2. Fine the magnitude of the net force acting on the coin. Which force(s) are primarily responsible for creating this net force?

Homework Answers

Answer #1


1)

frequency f = w/(2pi)

w (omega) = angular frequency = 33 rpm = 33*2pi/60 rad/s


frequency = (33*2pi/60)/(2pi) = 33/60 = 0.55 Hz

time period T = 1/f = 1.82 s

angular frequency w = 33*2pi/60 rad/s = 3.46 rad/s


linear speed v = r*w = 0.15*3.46 = 0.519 m/s

======================================

1)


magnitude of acceleration a = r*w^2 = 0.15*3.46^2 = 1.79 m/s^2


2)

magnitude of the net force acting on the coin = m*a = 10*10^-3*1.79 = 0.0179 N


centripetal force

Know the answer?
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Not the answer you're looking for?
Ask your own homework help question
Similar Questions
When an old LP turntable was revolving at 33 1/3 rpm, it was shut off and...
When an old LP turntable was revolving at 33 1/3 rpm, it was shut off and uniformly slowed down and stopped in 5.5 seconds. (a) What was the magnitude of its angular acceleration (in rad/s2) as it slowed down? (b) Through how many revolutions did it turn while stopping?
A 2.15-kg, 16.0-cm radius, high-end turntable is rotating freely at 33.3 rpm when a naughty child...
A 2.15-kg, 16.0-cm radius, high-end turntable is rotating freely at 33.3 rpm when a naughty child drops 11 g of chewing gum onto it 14.0 cm from the rotation axis. 1) Assuming that the gum sticks where it lands, and that the turntable can be modeled as a solid, uniform disk, what is the new angular speed of the turntable?
When an old LP turntable was revolving at 33(1/3)rpm, it was shut off and uniformly slowed...
When an old LP turntable was revolving at 33(1/3)rpm, it was shut off and uniformly slowed down and stopped in 5.5 seconds. a) What was the magnitude of its angular acceleration (in rad/s^2) as it slowed down? b) Through how many revolutions did it turn while stopping?
1. A disk-shaped wheel, whose mass is 1.75kg and radius 0.6m, is rotating at an initial...
1. A disk-shaped wheel, whose mass is 1.75kg and radius 0.6m, is rotating at an initial angular speed of 30 rad / sec. It is brought to rest with constant angular acceleration. If the wheel spins 200 rad before stopping: a) Determine the angular acceleration of the wheel. b) The time it takes you to stop. c) The initial linear speed of a point on the edge of the wheel. d) The initial tangential acceleration of a point on the...
A wheel of radius 20 cm is initially rotating at 12 rpm. It then speeds up...
A wheel of radius 20 cm is initially rotating at 12 rpm. It then speeds up at a constant rate, reaching a speed of 35 rpm after 3.1 seconds. a)What is the angular acceleration of the disk? b)How much does it rotate (in radians) while it is accelerating from 12 to 35 rpm? c)What is total acceleration (in m/s 2 ) of a point on the edge of the disk at the moment it has just started accelerating?
Disc jockeys (DJs) use a turntable in applying their trade, often using their hand to speed...
Disc jockeys (DJs) use a turntable in applying their trade, often using their hand to speed up or slow down a disc record so as to produce a desired change in the sound. Suppose DJ Trick wants to slow down a record initially rotating clockwise (as viewed from above) with an angular speed of 32.1 rpm to an angular speed of 23.3 rpm. The record has a rotational inertia of 0.012 kg · m2 and a radius of 0.15 m....
A 10 g hoop has a radius of 15 cm. A force vector of F =...
A 10 g hoop has a radius of 15 cm. A force vector of F = 10i -30j mN   acts on the wheel at position vector r = 15i cm . What is the magnitude of the angular acceleration of the wheel?
Two ladybugs land on a vinyl record of radius R = 15 cm which is initially...
Two ladybugs land on a vinyl record of radius R = 15 cm which is initially at rest. The first ladybug lands halfway from the center of the disc, while the other lands on its edge as shown below. The disc then begins to rotate, speeding up under a constant angular acceleration of 0.50 rad/s². After 2.0 revolutions, the record reaches its design speed and stops accelerating, continuing to rotate with a constant angular speed. a) What are the final...
A hollow cylinder (hoop) of mass M and radius R starts rolling without slipping (with negligible...
A hollow cylinder (hoop) of mass M and radius R starts rolling without slipping (with negligible initial speed) from the top of an inclined plane with angle theta. The cylinder is initially at a height h from the bottom of the inclined plane. The coefficient of friction is u. The moment of inertia of the hoop for the rolling motion described is I= mR^2. a) What is the magnitude of the net force and net torque acting on the hoop?...
1. Starting from rest, a CD takes 3.0 s to reach its operating angular velocity of...
1. Starting from rest, a CD takes 3.0 s to reach its operating angular velocity of 450 rpm. The mass of a CD is 17 g and its diameter is 12 cm. You may assume that the small opening at the center of the CD is unimportant when calculating the rotational inertia. Assume that the angular acceleration is constant. a. What is the rotational kinetic energy of the CD after it has completely spun up? b. How high off the...
ADVERTISEMENT
Need Online Homework Help?

Get Answers For Free
Most questions answered within 1 hours.

Ask a Question
ADVERTISEMENT