Given frame is statically determinate and to find the support reaction we can use equations of equilibrium.
Calculation is as shown below.

4. Find d > 0 such that d 1000, 5 | d, d| 60, and d/2 | 75
1. Evaluate the integral using FTC. -1/2 (a) d. d. (b) 5°2+ (c) [(4-2)(1 – 4) dt (a) Lisa (cos (e) – e=%) dt
Why is D? How?
e. 4, +4 f. 4, +3 g, 4, +2 h. 2, +4 i. 2, +3 a. 6, +6 c. 6,+3 b. 6,+4d. 6, +2 j. 2, +2
2 -2 (a) 3 (b) 0-2 5 4 -35 (d) 5 2 0 2 0 4 (c) 2 5 0 -1 2 0 0 (e)2 30 2 0 4 3 2-4 -2 D 2 2 0 11 8 6 1. Compute!? for each of the following: ?2 347 (a) A=11 2 4 ?4 3 1 2 0 (b) A 21 ?0 12
Cauchy sequences 4. D&D 2.8.D: If fXnYn1 is Cauchy, then there is a subsequence z', such that Σk21 Iznk -2 nk+1 1 < 00
Cauchy sequences 4. D&D 2.8.D: If fXnYn1 is Cauchy, then there is a subsequence z', such that Σk21 Iznk -2 nk+1 1
Consider the following reaction. 4 A + B + 2 C →→ 4 D + E The following data was collected on the reaction. Trial [A]0 [B]0 [C]0 Rate (M/s) 1 0.22 0.75 0.22 9.506 2 0.44 0.75 0.22 19.012 3 0.22 1.5 0.22 19.012 4 0.22 0.75 0.44 9.506 Two mechanisms are proposed: Mechanism 1: A + B →→ D + Y Y + C →→ X X + A + C →→ D + Z Z + A...
Given : a = 4, b = 2, c = 6, d = 4
Student's name and ID #: 2. Determine the moment produced by force F about point 0. Express the result as a Cartesian vector. (40 points) P= {(a-b) i + (c+d)j + (b+d) k} kN B D 1.5 m 3m 3 m
y 4 3 2 O 1 -4 -2 - 1 1 2 3 4. D 6 7 8 9 -1 . lim f() lim f (x) (t) lim f (x) (a) +-3 (g) +0 lim f (x) (b) +-3+ (h) 1+0+ lim f (1) limf (1) (c) 17-3 (i) 2-0 lim f (x) (d) () 1-2- limf () lim f (x) (e) 16-27 (k) 1+2+ lim f (x) (1) 2+2 lim f(x) (m) +4- lim f (0) lim f(x) (s)...
Enter the Fundamental Term for setting d^2, d^3 and d ^4. Indicate how you came to this result
by syst D+2)x+(D + 2)y to the end of a spring, stretches it 4 inches. Initially, the mass ih from rest from a point 6 inches below the . Find the of motion g-32 ft/s2 for the xtt)-