Recent content by FreedayFF

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    Find T,N,B Vectors & Curvature of Curve x=-4ty=-t2z=-2t3 at t=1

    Okay Maple rules do give correct answers. Thanks. But I don't understand why they would give different answers to the "conventional" methods. I'm confused about when to use Maple rules and when not?
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    Find T,N,B Vectors & Curvature of Curve x=-4ty=-t2z=-2t3 at t=1

    I believe your answers are incorrect, as I have all T,B, curvature correct in the attached image above. Your T, however, has the same i value as mine, which is 0 and incorrect.
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    Find T,N,B Vectors & Curvature of Curve x=-4ty=-t2z=-2t3 at t=1

    N = (0,-2/sqrt(148),-12/sqrt(148)) and that gives a wrong answer
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    Find T,N,B Vectors & Curvature of Curve x=-4ty=-t2z=-2t3 at t=1

    N = T'/|T'| so the first term should be 0; but the webwork keeps denying that answer.
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    Find T,N,B Vectors & Curvature of Curve x=-4ty=-t2z=-2t3 at t=1

    Homework Statement Find the unit tangent, normal and binormal vectors T,N,B , and the curvature of the curve x=−4t y=−t2 z=−2t3 at t=1. Homework Equations The Attempt at a Solution I found T=(-4/sqrt(56),-2/sqrt(56),-6/sqrt(56)) which is correct. But I keep getting N wrong...
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    How Does Angular Velocity Influence the Orientation of a Spinning Hoop?

    Homework Statement Kleppner & Kolenkow 7.7 A thin hoop of mass M and radius R is suspended from a string through a point on the rim of the hoop. If the support is turned with high angular velocity \omega, the hoop will spin as shown, with its plane nearly horizontal and its center...
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    Proving and disproving matrix properties?

    Hahaha silly me spending the whole day trying to prove that it's right, when in fact, it's wrong. Thanks a lot (:
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    Proving and disproving matrix properties?

    by 3 I meant question 3. I tried to find something that when (A^2 + I)x(something) = kI to prove that (A^2 + I) has an inverse. But have not succeeded in a day. By counter example, do you mean pretending that (A^2 + I) has no inverse and prove it wrong?
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    Proving and disproving matrix properties?

    can you elaborate the counterexample?
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    Proving and disproving matrix properties?

    Anyone has any ideas how to do 3 and 4?
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