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Question 1 10 Points If the coefficient of static and kinetic frictions are 0.55 and 0.3 , respectively, what is the maximum mass of block \( A \) for which the system remains in equilibrium? Round your answer to 2 decimal places.

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Doris is leaning a 10 foot ladder against a wall. If the ladder hits the wall at exactly 8 feet, how far away from teh wall is the ladder placed on the floor?

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In which policy might you expect to see mention of VMWare Airwatch or Good for Enterprise? Question 14Select one: a. Teleworking Policy b. Gateways and Firewalls Standard c. Mobile Devices Policy d. Network Security Policy

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The sum of the first n odd squares is 4/3(n)^3 - 1/3(n). Solve by induction.

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Part 2: a) You are investigating the electrical testing circuits and find that, in an inductive circuit, the relationship between instantaneous current i (amps) and the time t (secs) is given by: $i = 5.2(1 - e^{-9t})$ You have been asked to determine the time taken, t, for the current, i, to change from 1 to A amps. b) The distance travelled by a flying UAV can be shown as, x in the following equation. Use the laws of logarithms to solve the equation for the distance travelled: $2^{x+1} = 3A^{x-5}$ c) The drive system of a conveyor used to transport the engine parts is made up of an open belt which passes over two pulleys. The pulleys have diameters of 200mm and 320mm respectively and the distance between centres is B mm. You have been asked to determine the length of the belt, using trigonometric techniques, assuming the belt is in tension. (note that you can have a single line as a tangent to two circles of different diameters but only at a different location on each circle). d) A cable is to be suspended across two machines. The machines are a distance L metres apart. The cable forms the shape of a catenary of the form $y = c \cosh(x/c)$ where $x = L/2$. You have been asked to determine the fixing point height (y) if the minimum clearance (c) is to be 3m at the centre of the catenary.

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7. Determine the present value of the ordinary annuity: Periodic Payment Payment Interval Term Discount Rate Compounding Frequency $700 1 quarter 7 years 9% Quarterly

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Part 1 of 3 Points: 0 of 1 A bowler rolled scores of 206,245,222,219,197,222,159,269, and 258 in a recent tour trial for a bowling association. What was her average? her median? her mode? The average score was

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The wave equation is satisfied by a sum of wave functions with different wave numbers $k$, such that: $\tilde{f}(z,t) = \int_{-\infty}^{+\infty} \tilde{A}e^{i(kz-\omega t)}dk$. Show that this is the case by solving the differential wave equation using separation of variables. (Assume that the real function $f(z,t) = Z(z)T(t)$ and solve for $Z$ and $T$, then use Euler's formula to add in an imaginary part to transform back to the exponential notation.)

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P.T. Activity No: IST 103/108(02)-05 Fall 2020 (EL) – Week 7 Graded Activity 03: Basic Switch management - 04 Problem Using terminal configure switch in the below diagram with the requirements. Network Diagram ? PCO Requirements 1. Set time and date 2. Set hostname as KTech 3. Set message of the day as Welcome to K-Tech 4. Set login local (User Name ktech and Password 2018) 5. Set enable password as abc 6. Set enable secret password xyz 7. Set console password as pqr 8. Configure console using login local 9. Save the running configuration Tasks • Apply proper show commands and observe the output. KTech

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For the differential equation tD - tDx = 0 with t > 0: a) Find all solutions of the form t. b) Find all solutions of the form e^Ar. c) Determine whether the solutions you found in (a) and (b) are a complete collection of solutions.

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