Machine-translated by Google. Questions are authored in English.
Top

Discussion

Match the integrand with the quantity the double integral then gives. 1. \( 1 \)   2. \( x \)   3. \( x^{2} \)   P. First moment about the \( y \)-axis   Q. Area of the region   R. Second moment about the \( y \)-axis

  • A.1-Q, 2-P, 3-R
  • B.1-Q, 2-R, 3-P
  • C.1-P, 2-Q, 3-R
  • D.1-R, 2-P, 3-Q

Answer: A

An integrand of one accumulates area. Weighting by the distance \( x \) gives a first moment, from which the centroid follows on dividing by the area. Weighting by the square gives a second moment, the quantity that appears in bending and in moments of inertia

No comment is present. Be the first to comment.
Loading…

Post your comment

Please log in or register to post a comment.