Recent content by DividedbyZero
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Motion on Inclined ramp with Friction Problem
I understand now, I kept thinking N was Newtons times μ instead of the Normal force. The normal force is equal and opposite the downward forces Fp and MGp hence those to added together equal it. Thanks- DividedbyZero
- Post #22
- Forum: Introductory Physics Homework Help
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Motion on Inclined ramp with Friction Problem
Nμ + MGh + Fh ... or so I thought- DividedbyZero
- Post #20
- Forum: Introductory Physics Homework Help
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Motion on Inclined ramp with Friction Problem
Okay so the acceleration of the barrel is a = Fh/m = cos(50°)(320N)/24 = 8.57m/s^2 Putting that into the equation V^2=Vi^2 + 2a(Δx) (Δx) = V^2-Vi^2/(2a) (Δx) = 0-(1.2^2)/(2*8.57) = 0.084 meters- DividedbyZero
- Post #18
- Forum: Introductory Physics Homework Help
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Motion on Inclined ramp with Friction Problem
Yes the Normal for going up perpendicular to the ramp has a magnitude equal to the sum of the downward forces Fp and MGp right? So applying that to the forces parallel to the ramp: Fh = Nμ + MGh cos(50°)(320N) = N(.48) + mg(sin(50°) N= 53.163- DividedbyZero
- Post #16
- Forum: Introductory Physics Homework Help
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Motion on Inclined ramp with Friction Problem
I don't have the frictional force to solve for N do I? Unless its MGp the force down on the barrel?- DividedbyZero
- Post #14
- Forum: Introductory Physics Homework Help
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Motion on Inclined ramp with Friction Problem
So the sum of the forces up and down the plane equal Fh-Fμ-MGh which is: Fμ = Fh*μ where μ is the kinetic friction constant to .48? If the above is correct then: cos(50°)(320N) - ((.48)cos(50°)(320N))- (sin(50°)(24kg)(9.8) = 205 - 98.7 - 180 which would be negative value for the force...- DividedbyZero
- Post #12
- Forum: Introductory Physics Homework Help
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Motion on Inclined ramp with Friction Problem
μ Okay I think these are the six forces after resolving the 320N force into x and y components and the force mg into x and y components. Fh= cos(σ)(320N) Fp= sin(σ)(320N) MGh= sin(σ)mg MGp= cos(σ)mg EDIT: So the sum of the forces up and down the plane equal Fh-Fμ-MGh?- DividedbyZero
- Post #10
- Forum: Introductory Physics Homework Help
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Motion on Inclined ramp with Friction Problem
Diagram now has 6 forces. Fh is the force parallel to the ramp/plane which is pulling the barrel up Fp is the force perpendicular to the ramp/plane. This is equal and opposite to the Normal force correct? Fh= cos(50°)320N Fp= cos(50°)mg How to solve for acceleration?- DividedbyZero
- Post #8
- Forum: Introductory Physics Homework Help
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Motion on Inclined ramp with Friction Problem
So you are saying resolve the force going up the ramp into two forces; one parallel to the horizontal and one perpendicular to the the first force?- DividedbyZero
- Post #6
- Forum: Introductory Physics Homework Help
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Motion on Inclined ramp with Friction Problem
Ah, right friction force is opposite direction of motion. The extra x in that equation was a mistake, thanks. So First I solved for the force going up the ramp which would be cos(σ) component of the horizontal force of 320N. Then solving for acceleration since the mass is given...- DividedbyZero
- Post #4
- Forum: Introductory Physics Homework Help
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Motion on Inclined ramp with Friction Problem
Homework Statement Problem: "On the 50 degree ramp below an empty barrel is sliding up it to get filled at a factory. The empty barrel has a mass of 24kg and has an initial velocity of 1.2m/s. The kinetic coefficient of friction between the barrel and the ramp is μ =0.48 Finally a...- DividedbyZero
- Thread
- Friction Inclined Motion Ramp
- Replies: 21
- Forum: Introductory Physics Homework Help