3. Devise a gear train with a train value of 1:400. Specify the number of teeth in each gear. From interference criteria, no gear should have fewer than 17 teeth. Due to size restrictions, no gear should be larger than 75 teeth. Also sketch the concept of the train.
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- In the context of of cubic interpolation as discussed in the lecture, in order to find the cubic interpolating line one must use parsimonious methods solve a linear system where the unknow variable is time. must solve a linear system in two equations a two varibles. select four rates. solve a cubic system. solve a cubic system of four equations in four variable where the unknown is time select two rates find the slope and the intercept of the interpolating line ☐ approximate the term structureVishnu= The figure shows a horizontal beam of mass M = 59.1 kg and length L = 6.4 m supported at its left end by a frictionless pin and at the other end by an ideal cable attached to wall h 4 m above the beam. A mass m = 22.1 kg is suspended from the beam a distance d = 2 m from the wall. Find the tension in the cable. T h d→ m M L = _ N Report your numerical answer below, assuming three significant figures. Remember to include a as necessary.
- Shown at right are two boxes (mass m and 2m) attached to identical springs, and attached to each other by a string running over a pulley. The springs are initially neither stretched nor compressed and the masses are initially at rest. The blocks then speed up and eventually slow down again until each block has moved a distance s, at which point both blocks are momentarily at rest. Determine a symbolic expression in terms of given variables for the spring constant of each identical spring. No explanation necessary. We'll use the work-energy theorem with a system consisting of both blocks, the string, both springs, and the Earth. The net external work on this system is zero (the various normal forces all act on points of contact that are not moving). The initial and final kinetic energy for both blocks is zero because they are not moving 2m m ΔΕ = 0 ks² · − 0 + ¼½ks² − 0 + mgs − 0 + (−2mgs) − 0 = 0 k = mg SIn a maximal flow problem, a.the flow out of a node is less than the flow into the node. b.the number of arcs entering a node is equal to the number of arcs exiting the node. c.the objective is to determine the maximum amount of flow that can enter and exit a network system in a given period of time. d.None of these choices is correct.Please see image to solve full question. Answer choices for C are as follows;The result is that the break-even point remains unchanged.The result is that the break-even point is lower.The result is that the break-even point is higher. Answer choices for D are as follows;The result is that the break-even point remains unchanged.The result is that the break-even point increases.The result is that the break-even point decreases.
- CALCULATE THE acquistion cost of gimzo machine that will be used in utureThe linear equation method of determining breakeven in units is superior to other methods of calculating the breakeven because: A. it uses algebra to calculate the breakeven point. B it is the equation for a straight line. C. is the most accurate method of calculating the breakeven point. None of the above. I ПI need typing clear urjent
- I need typing clear urjent no chatgpt use i will give 5 upvotesPlease correct answer and step by step solutionSuppose there is now friction and the equation of motion becomes x+2yx+w²x = 0, where 0 is some constant of friction. γ i. Find the general solution for x(t), under the assumption that w. You do not need to impose initial conditions here. ii. What is the range of for which the above solution is (1) heavily damped; (2) lightly damped. What happens to the above solution and the physical system when y = w?