College Physics
11th Edition
ISBN: 9781305952300
Author: Raymond A. Serway, Chris Vuille
Publisher: Cengage Learning
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- P6arrow_forwardQUESTION 1 1-The following equation refers to V-pendulum experiment: Y=-14X+15 and T4=(44 Lk/g²2) (8n4L/g² )d, where : L: length of the string (2 meters). T: pendulum periodic time d: distance between rods k: pendulum constant g: gravitational acceleration find the periodic time (T) if the distance equal (1) meter. 015 O 0.95 O 1.17 s O2.01 sarrow_forwardThe following quotation is taken from the article “Quantum Black Holes”, by Bernard J. Carr and Steven B. Giddings, in the May 2005 issue of Scientific American. "The total time for a black hole to evaporate away is proportional to the cube of its initial mass. For a solar-mass hole, the lifetime is an unobservably long 1064 years." a. Recall that the solar mass is 2 × 10³0 kilograms. Write a formula for the lifetime, L, of a black hole as a function of its mass, m. Start by finding the value of the constant k, then write your function using the letter k (rather than its value in scientific notation). For example, for a direct variation you would write “L(m) = km”. k = a × 10¹ where a = L(m) = b. The present age mass = c × 10ª kg, where c = A and b = = of the universe is about 10¹0 years. What would be the mass of a black hole as old as the universe? ID and d = Jarrow_forward
- 1. Use of the Einstein summation convention is a very efficient way to write a series of equations in a compact form. a) What are the two essential components of the convention, as applied with a 3 dimensional Cartesian frame of reference. Explain the Kroneker delta, ðj. b) Write the following 3 equations in compact form using the Einstein convention. XI= (a¡bı+a2bz+a3c3)yı + 5c1 X2= (a¡bı+a2bz+a3c3)y2 + 5c2 X3= (a¡bı+azbz+a;c:)y3 + 5c3 c) Expand the (Navier-Stokes for a constant density fluid) equation below into its component form for i = 1. du/ôt + uk ôu/ôxk = -(1/p)ôp/ôxi – gồi3 + (µ/p)ô²u;/(ôxmôxm)arrow_forward"Vector, that's me!" Gru's position coordinates were locked at (r, y, 2) = (15, –3, 10) [m] from Vector's current position. What is the distance and bearing between Gru and Vector at that very moment? A. 17.78 [m], 11.31° B. 17.78 [m] –11.31° C. 18.28 [m], –11.31° D. 18.28 [m], 11.31° Naolconstant. An object is moving with a constant velocity from t = 0 to t = T. Which of the following is TRUE about the magnitudes of its instantaneous acceleration a and average acceleration aave? C. Ja| A. Ja| > Jaave| B. Ja| < |aave| |aave| D. Ja| = |aave], for t = T onlyarrow_forwardPlease include solution. Thank you!arrow_forward
- Evaluate the expression A Xn-1 Xn-2 X₁ n!ſdxn-1 § dxn-z [ dx-... dx₂ § dx, § dx¸ n-3.... 0 0 0 0 0 0arrow_forwardLet A = 2ax + 5ay + az, b=ax +3az, and C= 4ax-6ay+10az (a). Determine A-B+C (b). A • (B x C) (c). Calculate the angle between A and Barrow_forwardFor A= e* sin y i- e*cos y j, calculate the divergence of A. O a. 2 O b. 0 O c. 5 d. 3arrow_forward
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