Recent content by user8899

  1. U

    Finding a third plane that has a dihedral angle to two other planes.

    No because the vectors have to be tip to tail to add up?
  2. U

    Finding a third plane that has a dihedral angle to two other planes.

    Yes, that is what I meant. Do we add the two normals to get the third normal? I am really confused.
  3. U

    Finding a third plane that has a dihedral angle to two other planes.

    Homework Statement The acute angle between two planes is called the dihedral angle. Plane x−3y+2z=0 and plane 3x−2y−z+3=0 intersect in a line and form a dihedral angle θ . Find a third plane (in point-normal, i.e. component, form) through the point (-6/7,0,3/7) that has dihedral angle θ/2 with...
  4. U

    Finding the Minimum Speed of a Particle with Given Position Function

    oh! okay that makes sense! Thank you everybody :)
  5. U

    Finding the Minimum Speed of a Particle with Given Position Function

    Thanks, so for time what would I do since when you find the derivative t is no longer there?
  6. U

    Finding the Minimum Speed of a Particle with Given Position Function

    I am really confused now. Could you give me some guidance? So the derivative is velocity right? The magnitude of the vector would be √((2)^2 + (-2)^2)? Then that would be speed which is √8? Is this right? Thanks
  7. U

    Finding the Minimum Speed of a Particle with Given Position Function

    So the speed is 0? How do we find the time then? That's what I am stuck on.
  8. U

    Finding the Minimum Speed of a Particle with Given Position Function

    Ok, so I would just get <2,3,-2>. Then what would I do?
  9. U

    Finding the Minimum Speed of a Particle with Given Position Function

    Homework Statement The position function of a particle is given by r(t) = <2t, 3, -2t+1> where t is the time in seconds. When is the speed a minimum? What is the minimum speed? Homework Equations v(t) = r'(t) The Attempt at a Solution The derivative of r'(t) = 2 + 0 + (-2) = 0. The t is...
  10. U

    Finding a vector using scalar and vector projections

    Hi, Thank you! well I substituted <a,b,3-b-c> into the vector projection equation, but I think my problem is the algebra... I'm not sure
  11. U

    Finding a vector using scalar and vector projections

    Homework Statement Determine the vector(s) whose vector projection on u =< 1,2,2 > is v =< 3,6,6 > and its scalar projection on w =< 1,1,1 > is √3. Homework Equations Vector Projection of b onto a: (|b.a| \ |a|) * (1/ |a|) * a Scalar Projection: (|b.a| \ |a|) The Attempt at a...
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