Chapter 10: Q14P (page 517)
Short Answer
B is an axial vector.
Chapter 10: Q14P (page 517)
B is an axial vector.
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Get started for freeVerify Hints: In Figure , consider the projection of the slanted face of area onto the three unprimed coordinate planes. In each case, show that the projection angle is equal to an angle between the axis and one of the unprimed axes. Find the cosine of the angle from the matrix A in .
Inwe have written the first row of elements in the inertia matrix. Write the formulas for the other6elements and compare with Section 4.
Let be the tensor in . This is a -rank tensor and so has components. Most of the components are zero. Find the nonzero components and their values. Hint: See discussion after .
Point masses 1 at (1, 1, 1) and at (-1, 1, 1).
Point masses 1 at (1, 1, -2) and 2 at (1, 1, 1).
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