Recent content by newcool

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    How to solve a complex differential equation using the chain rule?

    1 =-2\frac{d^2 x}{dt^2}*(\frac{dx}{dt})^2 ?? I have only covered up to integration in calculus.
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    How to solve a complex differential equation using the chain rule?

    From a physics problem I obtained this differential equation. \frac{d^3x}{dt^3} =-2(\frac{dx}{dt})^3 Would appreciate any tips on how to solve it as I have no idea on how to start.Thanks for the help
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    Uniform Circular Motion with friction

    You are making the equation too complex. Think about what force(s) are keeping the car in the circle and write another equation.
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    Car moving along a banked curve with friction

    There is no friction force pointing out of the circle. The only frictional force is pointing in because it keeps the car in the circle. The normal forces and friction forces are vectors and can be broken up into horizonal and vertical components. Then you can say that the sum of all vertical...
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    Non uniform circular motion and friction

    I think you can't use V^2 = 2ax because the linear acceleration is not constant. It starts at p and then goes down to 0. thanks
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    Non uniform circular motion and friction

    A car is at rest in a circle of radius r. The car then accelerates, but friction limits the speed to some max speed v. At what angle is the max speed v reached? (calculus is involved). The key is to draw a detailed FBD, which I need help with. So far the forces I have are: centripital...
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    Non uniform circular motion and friction

    bump. Any help appreciated. Thanks
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    Uniform circular motion (I DON'T KNOW)

    You don't need to know time. F_s = ma You know F_s, you know m and you know that a = v^2/r
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    Uniform circular motion (I DON'T KNOW)

    At max speed: F_s = ma F_s = u_s * N = u_s*mg Remember that a = v^2/r and solve for v.
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    Calculating Final Speed of a Sliding Block of Ice on an Inclined Plane

    Use simple trigonometry to find the height using the angle. Then use conservation of energy: Delta(K.E) + Delta(P.E) =0
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    Non uniform circular motion and friction

    No information about acceleration is given. Teacher said that when you draw the right FBD it will become very simple
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    Non uniform circular motion and friction

    So There is friction perpendicular to the centripital force and friction parallel to centripital force. How are the 2 related?
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    Non uniform circular motion and friction

    I thought that was the static friction.
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    Non uniform circular motion and friction

    What are the Forces of a car that is accelerating around a circle? There is friction between the road and the car. Centripital force(in towards the circle) Static Friction(in towards the circle) However there is also another component of friction that I am missing? Any ideas? Thanks
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