Recent content by rent981

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    What is the power series representation for F(x)= 3/4x^3-5, where c=1?

    Yes that was a typo. So...\sum (from 0-infinty) (-3/5)(4/5X)^3n would be ok? Sorry this is a new topic for me. Thanks you so much for helping!
  2. R

    What is the power series representation for F(x)= 3/4x^3-5, where c=1?

    \frac{1}{1-x} = \sum_{n=0}^{\infty} x^n (-3/5)(4x)^3n
  3. R

    What is the power series representation for F(x)= 3/4x^3-5, where c=1?

    oops. I am meant to write [infinity]\sum[/n=0] (-3/5)(4x)^3n.
  4. R

    What is the power series representation for F(x)= 3/4x^3-5, where c=1?

    Ok if I rewrite I need to make the first term of the denominator 1. So I divide by -5. So then does the sum from 0 to infinity of (-3/5)(x)^3n look better?
  5. R

    What is the power series representation for F(x)= 3/4x^3-5, where c=1?

    [b]1. Find a power series for F(x)= 3/4x^3-5, where c=1 [b]2. power series = 1/a-r [b]3. What I did was take a derivative to get a similar function that was easier to solve. I used 1/x^3-1. Then I found a series for that function. Which I got \sum(x^3)^n. Then I added back from my...
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    Calculating Moment of Inertia of Grinding Wheel - 45 N Brake Applied

    Here is the problem I am working on. Here is the work I have so far, does this look right. A grinding wheel that has a mass of 65.0 kg and a radius of 0.500 m is rotating at 75.0 rad/s. (The carousel can be modeled as a disk and assume it rotates without friction on its axis) a) What is...
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    Solving the Tug of War Problem: Man Moves 240m

    so if friction is ignored, in a game of tug of war, the opposing sides of the rope would meet at the center of mass? Provided there are no other contributing factors.
  8. R

    Solving the Tug of War Problem: Man Moves 240m

    well actually 1m should be zero, but it still works out to be 500.
  9. R

    Solving the Tug of War Problem: Man Moves 240m

    The center of mass would be (100kg)(1m)+(500kg)(600m)/(100+500kg)=500.167 m
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    Work Due to Gravity: Negative, Positive, or Zero?

    hehe nice. Thanks for your help. I understand this concept a lot better now!
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    Work Due to Gravity: Negative, Positive, or Zero?

    Well if the forces are pointing in the same direction the sign of work would be positive. Because the equation would reduce to w=Fs.
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    Solving the Tug of War Problem: Man Moves 240m

    [b]1. Well this might not be exactly a tug of war problem but its pretty close. A 100 kg fisherman and a 500 kg supply crate are on a frozen pond that is virtually frictionless. The man and the crate are initially 600 m apart. The fisherman uses a very light rope to pull the crate closer to...
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    Work Due to Gravity: Negative, Positive, or Zero?

    The question states what is the sign of the work done by gravity not the person, sorry for the confusion.
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    Work Due to Gravity: Negative, Positive, or Zero?

    [b]1. If your are walking down a flight of stairs would the sign of work be negative, positive or zero? [b]2. Well work =FCOS Theta Delta X. [b]3. SO I think it would be negative. My reasoning is that the normal force of the person walking down a flight of stairs is in the opposite...
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