# Search results

1. ### Thermodynamics - Calculate power and dimensions of piping

Homework Statement 500 kg/hr of steam drives a turbine. The steam enters the turbine at 60 bara and 500C at a linear velocity of 5.0 m/s. After driving a set of turbine wheels to generate shaft power, the steam exhausts from a pipe that is 10 m below the entrance pipe at 35.0 m/s and at 2.5...
2. ### Calculating the mass of the wheel on a pendulum on a watch

Oh my goodness... I just realized why you were asking me that. Wow, I am dumb. Man, those stupid mistakes get me every time. Thanks for the help.

pi/4
4. ### Calculating the mass of the wheel on a pendulum on a watch

Yep, that's the question word for word.
5. ### Calculating the mass of the wheel on a pendulum on a watch

Homework Statement The balance wheel of a watch is a thin ring of radius 0.95 cm and oscillates with a frequency of 3.10 Hz. If a torque of 1.1x10-5 Nm causes the wheel to rotate 45°, calculate the mass of the balance wheel. Homework Equations I=mr2 T=(2π)sqrt(I/mgh) τ=-Kθ The...
6. ### Simple Harmonic Motion on a Uniform Meter Stick

Ok, so I set up a force diagram and did the following work but I'm stuck again... At equilibrium: Ʃτ=Kxol-mg(l/2)=0 After it's been stretched: Ʃτ=K(x+xo)-mg(l/2)=Iα This then simplifies to: Iα=kxol I wrote α as the second derivative of θ with respect to time but now I'm stuck...
7. ### Simple Harmonic Motion on a Uniform Meter Stick

Homework Statement A uniform meter stick of mass M is pivoted on a hinge at one end and held horizontal by a spring with spring constant k attached at the other end. If the stick oscillates up and down slightly, what is its frequency? Homework Equations τ=rFsinθ f=(1/2π)√(k/m) F=kx...
8. ### Ball rotating on axle which is rotating itself

Ah, you again. Thanks for the help! :) I wish I could show you the diagram on my paper... it demonstrates the problem a lot better. The axle itself is rotating with angular velocity ω. There might not necessarily be a ball at the end of the axle but the point at the end of the axle is...
9. ### Ball rotating on axle which is rotating itself

Homework Statement A ball of mass m is attached via a rod of length x to an axle that rotates with angular velocity ω. You can consider the ball to be a point mass. m = 5 kg, x = 0.3 m, y = 0.4 m, ω= 30 rad/s (a) What is the linear momentum (direction and magnitude) of the ball? (b) What...
10. ### Solid disk rolling

Oops, 1.25... ((5/4)(v^2))/g = h
11. ### Solid disk rolling

Ah, either you're a genius or I'm dumb. Probably both. Thank you. I got a final answer of (1.2*v^2)/g = h.
12. ### Solid disk rolling

Homework Statement A solid disk of mass m and radius R rolls without slipping with a velocity v. Assuming it doesn't slip, how far vertically will it roll up an incline? Homework Equations I=0.5mr2 E=0.5Iω2 KE=0.5mv2 PE=mgh The Attempt at a Solution I'm thinking that we need to...
13. ### PH of a solution containing a strong acid and a weak acid

Homework Statement Find the pH in 50.0 mL of 1.00M HCl + 50.0 mL of 1.00M HF Homework Equations None to speak of really... The Attempt at a Solution I figured out [HCl] and [HF] in the solution: they're both 0.5M. I have absolutely no idea what to do at this point... Thanks.
14. ### Rotational motion on pulley system

Okay, I can do that but then how do I solve for T1 and T2?
15. ### Rotational motion on pulley system

Homework Statement A string passing over a pulley has a 3.80-kg mass hanging from one end and a 3.15-kg mass hanging from the other end. The pulley is a uniform solid cylinder of radius 4.0 cm and mass 0.80 kg. If the bearings of they pulley were frictionless, what would be the acceleration...
16. ### Velocity of ball rolling down ramp

Ah, I understand now. So it all comes down to what frame of reference we're looking at it from... Many thanks for the help.
17. ### Velocity of ball rolling down ramp

Oh, okay. So the second height is ro and I get the right answer... my question is how does that make sense? If ro is the radius of the ball but the ball is already at the bottom of the ramp, then how could the radius of the ball be part of potential energy? In order to reduce the...
18. ### Velocity of ball rolling down ramp

Sorry, I mean the final answer I got is v=√(10/7)gro not √0.7gro.
19. ### Velocity of ball rolling down ramp

More precisely, here's the work I did: mgRo=0.5mv2+0.2mro2(v/ro)2+mg(Ro-ro) gRo=0.5v2+0.2ro2(v/ro)2+g(Ro-ro) gRo-g(Ro-ro)=0.5v2+0.2v2 gRo-g(Ro-ro)=0.7v2 v=√0.7gro
20. ### Velocity of ball rolling down ramp

Oh, okay, that makes a lot more sense. However, I got a final answer of √(10/7)(gro) I'm thinking that I did something wrong on the left side of the equation. The original height of the ball at the beginning would be Ro, right? If that's the case, I end up with gRo-g(Ro-ro).
21. ### Velocity of ball rolling down ramp

Okay, well now I'm absolutely lost. If we assume the initial position of the ball to be 0, then the final height would be Rocos(45) because 135-90=45. We're changing quadrants that the ball is in so now the 135° angle is a 45° angle. If I'm wrong, then I have absolutely no clue where to...
22. ### Velocity of ball rolling down ramp

I got the 45 degree angle from the 135 degree angle. If we make the center of the circle the origin of the plane, then the y component of Ro would be Rocos(45). Right? Also, why do I need the radius of the ball? I have it as part of the moment of inertia formula for the sphere but, other...
23. ### Velocity of ball rolling down ramp

Okay, if I make the origin of the coordinate plane the center of the circle, then h1 would be 0 and h2 would be Ro-Rocos(45°) So then: 0=0.5mv2+0.5(0.4Mro2)(v/Ro)+mg(Ro-Rocos45) -mg(Ro-Rocos45)=0.5mv2+(Mro2v)/5Ro -mg(Ro-Rocos45)=(5Romv2)/(10Ro)+(2Mro2v)/10Ro...
24. ### Velocity of ball rolling down ramp

Homework Statement A ball of radius ro rolls on the inside of a track of radius Ro. If the ball starts from rest at the vertical edge of the track, what will be its speed when it reaches the lowest point of the track, rolling without slipping? Included below is a link to the diagram...
25. ### Work done by gravity problem

Ah, right, hadn't thought of that. The direction of the displacement is opposite the direction of the force. Thank you.
26. ### Work done by gravity problem

Homework Statement An object of mass m is moved straight up by a distance h. The work that gravity does on the object is: (a) -mh (b) +mh (c) -mgh (d) +mgh (e) None of the Above Homework Equations Work = ∫F dl PE = mgh The Attempt at a Solution I have a feeling the answer is (c)...
27. ### Kinetic and Potential Energy on a roller coaster

Oh, yeah... I meant (v2) on the right side of the equations. That was simply a typo.
28. ### Kinetic and Potential Energy on a roller coaster

Hm, okay. I tried setting the total energy at the top of hill one equal to the total energy at the top of hill two. 0.5m(v1)^2+mg(h1) = 0.5m(v1)^2+mg(h2) 0.5(v1)^2 + g(h1) = 0.5(v1)^2 + g(h2) v = sqrt(2*g*(h2-h1)) v = sqrt (2*9.81*(20-10)) v = 14 m/s Would that work?
29. ### Kinetic and Potential Energy on a roller coaster

Homework Statement A roller coaster starts at the top of hill that is 10 m high. If it is to barely make it to the top of a second hill that is 20 m high, how fast must the initial speed of the roller coaster be? Assume that the roller coaster is frictionless. Homework Equations KE =...
30. ### Conservation of Energy for satellite in an elliptic orbit

Ok. I took the absolute value of what I got and ended up with an answer of 4.4 * 10^10 m/s. However, the answer is supposed to be 5220 m/s. Obviously, I'm WAY off. Bummer... once again, I'm stuck. Is my general approach correct? Thanks so much for working through this with me, I really...