Thinking Like an Engineer: An Active Learning Approach (3rd Edition)
Thinking Like an Engineer: An Active Learning Approach (3rd Edition)
3rd Edition
ISBN: 9780133593211
Author: Elizabeth A. Stephan, David R. Bowman, William J. Park, Benjamin L. Sill, Matthew W. Ohland
Publisher: PEARSON
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Chapter 16.6, Problem 13CC

Assume a cell array named CA has three cells in a single row

• The first cell contains a name in the formal X. Y. Family.

• For example: M. V. Smith

• The second cell contains a 2×3 matrix. For example: [1 3 5; 9 6 3]

• The third cell contains a 3×2 matrix. For example: [4 7; –2 –6: 0 1]

  1. a. Extract the family name (Smith in the example above) from 1he first cell and place it in column one of a newly created second row of CA. Your solution should work for family names of any length. Note that the first six characters of the name in the first cell will always be the two initials, each followed by a dot and a space.
  2. b. Multiply the matrix in the second cell of row 1 by the matrix in the third cell of row 1 and place the result in the second row, second column of CA.
  3. c. Calculate the element-wise product of the matrix in row 1, column 2 with the transpose of the matrix in row 1, column 3. Place the result in the third column of the second row of CA.
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6/85 In a study of head injury against the instrument panel of a car during sudden or crash stops where lap belts without shoulder straps or airbags are used, the segmented human model shown in the figure is analyzed. The hip joint O is assumed to remain fixed relative to the car, and the torso above the hip is treated as a rigid body of mass m freely pivoted at O. The center of mass of the torso is at G with the initial position of OG taken as vertical. The radius of gyration of the torso about O is ko. If the car is brought to a sudden stop with a constant deceleration a, determine the speed v relative to the car with which the model's head strikes the instrument panel. Substitute the values m = 50 kg, 7 = 450 mm, r = 800 mm, ko = 550 mm, 0 = 45°, and a = 10g and compute v. Answer v = 11.73 m/s PROBLEM 6/85
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