Task 10 A spring is 3.0 cm and has a spring constant of 2000 N/m. The...
3. Show that (a XOR b)' =a XNOR b. 4. Complete the always procedure for the provided combinational equations: i. m =j' ii. n=jk iii. module UpdateDisplay(j, k, m, n); iv. input j, k; v. output reg m, n; vi. vii. always @ (_ ) begin viii. m j ; ix. n=j&k; x. end xi. endmodule i. t= v's'm' ii. module SetTimer(s, t, m, v); iii. input v, s, m; iv. output reg t; v. vi. always @s, viit =-...
5. [10 pts] Rank the following 10 solutions from lowest pH to highest Rhe i. 2.0 M hydrochloric acid ii. 5.0 M hydrochloric acid iii. 3.0 M sodium hydroxide iv. 2.0 M calcium hydroxide v. 2.0 M hydrofluoric acid vi. 2.0 M very weak base vii. 50.0 mL of deionized water viii. After 50.0 mL of Solution I is titrated with 50.0 mL of Solution 11 ix. After 50.0 mL of Solution I is titrated with 50.0 mL of Solution...
a) Given 20.00 mL of 0.2000 M diethylamine (CH3CH2)2NH (Kb = 3.1 x 10-4), determine the pH for the titration against 0.1000 M Hal at the following HCl volumes: i) 0.0 mL, ii) 1/4 eq pt, iii) 15.00 mL, iv) 20.00 mL, v) 3/4 eq pt, vi) 35.00 mL, vii) at the eq pt, viii) 50.00 mL, ix) 20.00 mL beyond the eq point. b) Use the results of part 'a' to sketch the titration curve. Make the line as...
Rank the following functions in order from smallest asymptotic running time to largest. Addi- tionally, identify all pairs x, y where fæ(n) = (fy(n)). Please note n! ~ V2an(m)". i. fa(n) = na? ii. f6(n) = 210! iii. fe(n) = log2 n iv. fa(n) = log² n v. fe(n) = {i=i&j=i+1 vi. ff(n) = 4log2 n vii. fg(n) = log(n!) viii. fn(n) = (1.5)” ix. fi(n) = 21
A 10 kg block is launched from a spring with spring constant of 1000 N/m and has a velocity of 20 M/s a. How far was the spring compressed before the block was launched? b. The block collides with a stationary 16 kg mass and stops. Show that the new velocity of the second mass is 12.5 m/s. c. is this collision elastic? demonstrate d. the second block moves up a ramp. How far above the ground does the block...
Consider a pendulum rod (length 30.6 cm) with mass 10g, with the
cage (250 g) and ball (64 g) as a point mass at the end of the rod.
θ = 43 °
i. Find the initial height of the center of mass (as a height
above the bottom cage/ball position).
ii. Find the final height of the center of mass.
iii. Find the change in potential energy.
iv. Set the final potential energy equal to the initial linear
kinetic...
Activity 27-1. Nuclear sizes [Accompanies Section 27-2] A nucleus of calcium-40 (4ºCa) has 20 protons and 20 neutrons. A nucleus of lead-208 (208Pb) has 82 protons and 126 neutrons. (a) Compared to the radius of a calcium-40 nucleus, the radius of a lead-208 nucleus is (i) 126/20 = 6.3 times larger. (ii) 208/40 = 5.2 times larger. (iii) 82/20 = 4.1 times larger. (iv) (126/20)2 = 2.5 times larger. (v) (208/40)"2 = 2.3 times larger. (vi) (82/20)2 = 2.0 times...
A spring with a spring constant of 1200 N/m has a 55-gball at its end. The energy of the system is 3.0 J . Max speed of the ball is 10 m/s. What is the speed when the ball is at a position x=+A/2?
Complete the following sentence: i) “When a change occurs, … remains constant but is dispersed in different ways.” ii) “For spontaneous change we look for …of the isolated system.” iii) “The entropy of an isolated system …spontaneous change.” iv) “Thermodynamically irreversible processes are … and must be accompanied by …” v) For a change from one state to another “The total energy of the system must …” vi) For spontaneous change “The total entropy of the system must …” vii) ...
Q5. Suppose a missile is launched from an initial height of 20 meters with an initial velocity of 500 m/s at an initial angle of 60° to the horizontal (Assume g = 10m/s) Compute: (i). The components of the initial velocity (ii). The velocity vector at t = 10 sec (iii). Angle of orientation of missile at t = 10 sec (iv). The height above the ground at t = 10 sec (v). The speed of missile at t =...