Recent content by Matthias85

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    Heat Transfer-How long will it take for a material to heat up

    Thank you for your help. May you please share your calculations with me?
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    Heat Transfer-How long will it take for a material to heat up

    The AL cylinder is placed on a steel plate in furnace with fan turned on to ensure uniform heat distribution. I followed your advice and taken into account decrease in Br and Gr numbers. Time has now reduced to 7 and a half hours.
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    Heat Transfer-How long will it take for a material to heat up

    I can't find my precious calculations. I attach my most recent calculations, which still seem to be wrong. I am pretty sure it should not take longer than half an hour to heat up a small AL cylinder to ~100 deg C.
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    Heat Transfer-How long will it take for a material to heat up

    As stated in the first post: A solid cylinder made out of AL 6061-T5, dimensions d 10mm, L 28mm. Is put into an oven pre-heated to 100 deg C. How long will it take for the cylinder to reach 100 deg C ?
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    Heat Transfer-How long will it take for a material to heat up

    Homework Statement A cylinder made out of AL 6061-T5, dimensions d 10mm, L 28mm. Is put into an oven pre-heated to 100 deg C. How long will it take for the cylinder to reach 100 deg C ? Homework Equations None given, this is not a homework question or even material I have been taught. I have...
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    How to Solve a Mixed 2 DOF Vibration Problem with Incorrect Free Body Diagram?

    I see, distance L for each spring is given in question, is it k2 (L/4)θ+x and k1(L/2)θ ? In which case the differential equation of motion become (now with correct signs) Iθ + k2 (L/4)θ+x - k1(L/2)θ =0 mx - k2 (L/4)θ+x =0
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    How to Solve a Mixed 2 DOF Vibration Problem with Incorrect Free Body Diagram?

    I am struggling with the following question, it is a mixed (lever and linear) 2DOF vibration problem, something I never came across before. I am afraid I am missing something on the FBD, thus the differential equations of motions are wrong. Homework Statement Homework Equations...
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    Coordinates of the centroid of the lamina - problem with finding limits

    Thanks for quick reply. I am not using any method as I have no idea how to workout limits. Previous question gave me limits, this says that x-axis and y-axis are in the 1st quadrant instead.
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    Coordinates of the centroid of the lamina - problem with finding limits

    Homework Statement The question asks me to find the coordinates of the centroid of a uniform lamina enclosed by curve y=1-x^2. X axis and Y axis are in the 1st quadrant. Can you please tell me how to work out the limit for this equation?
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    Minimum Power of the engine on a car climbing a hill

    This question is now solved, the answer must have been miss-typed. Thank you guys for help. PetrerO, I think you are right about value of gravity as I just did very similar question to this one, and got correct answer when I used g at 10m/s/s.
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    Minimum Power of the engine on a car climbing a hill

    Answer says 36.2kW however the sheet also says that some of the answer may be mis-typed :) Yes, the question is asking for the minimum power of the engine. Do you know if there's a way of solving it without knowing mass of the car?
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    Minimum Power of the engine on a car climbing a hill

    Thanks that helps ! I am still getting 36.4W not 36.2W :( KE = 0.5x600x22^2 = 145200J PE= 600x9.81x100Sin(18.43) = 186131J WD = 331331J Power = 331331/9.09 = 36450W
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    Minimum Power of the engine on a car climbing a hill

    h=100Cos(18.43)=94.87m g=9.8m/s/s Could you please solve this question for me, so I know where I am making the mistake?
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    Minimum Power of the engine on a car climbing a hill

    I've tried that I got incorrect answer of 70k W, should be 36.2W Maybe the 600kg I've quoted from section B is misleading. Can this question be solved without knowing the mass of the car?
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    Minimum Power of the engine on a car climbing a hill

    So what's the next step? I have tried using 1/2mv^2 + mgh but I kept getting wrong answer. Maybe the 600kg is incorrect, can this question be solved without knowing weight of the car?