A 689N person lies down on a 2m, 30N board. Their feet are exactly at fulcrum. They are 1.75m tall. Scale reads 330N. Where is their center of mass relative to their feet? Where is their center of mass as a percent of their height?
Please show all work and steps.
A 689N person lies down on a 2m, 30N board. Their feet are exactly at fulcrum....
QUESTION What would happen if a support is placed exactly at x = 79 cm followed by the removal of the supports at the subject's head and feet? (Assume the board is removed along with the supports. Select all that apply.) The subject would remain balanced. The subject's center of gravity would shift toward his feet. The subject's center of gravity would not shift. The subject's feet would sink toward the ground. The subject's center of gravity would shift toward his head. The subject's head would sink...
4. Identify and Apply Models A person's center of mass can be found by having the person lie on a reaction board. A horizontal, 3m-long, 6kg board is supported only at the ends, with one end resting on a block and the other resting on a scale. Mildred, who has a mass of 60 kg, lies on the board with her feet over the block. The scale reads 250 N. (a) Sketch an interaction diagram and a free body diagram...
with an initial speed vo. The projectile rises i and falls straight back down to the ground at zero height. What is total work done by the agent that fired the projectile during this trajectory? A) +mghmax B) +mgho D) -mg(2hmax - ho) C) zero E-mgho 14. Consider the following collision: Box 1 of mass m, moving to the right V/2, collides with Box 2 of mass 2m, initially at rest. Immediately after the collision, Box 1 is moving left...
The sport of skateboarding provides an excellent example of the principle of Conservation of Energy. In particular, let us consider 'vert skateboarding' where a personrides the skateboard on a vertical ramp that forms part of a hemisphere referred to as a 'half-pipe.' It consists of the transition from the curved part to the flatand the vertical. Below is a schematic of a half-pipe with the 'vert'. The surface of the half-pipe and the material of the wheels on the skateboard...
Only point A please
HOMEWORK 1: At the Cullowhee Zoo one of the most popular attractions is watching the hippos dive off of a specially constructed diving board into the Tuckaseegee River. They are magnificent, you should really go some time. The diving board consists of a very strong wall with a support pipe embedded into it with very strong concrete. The pipe is welded together with a diving board that has a hollow, rectangular cross section. BOTH THE PIPE...
Two trickling filters operating in parallel are being designed to treat the domestic wastewater from a town of 5500 people where the average per-capita wastewater generation is 450 liters per person per day. A plastic trickling filter media and filter height of 3.5 m have been selected. The influent BOD5 is 120 mg/L and the facility must meet an NPDES permit limiting effluent BOD5 to 35 mg/L. The filter media constant (n) is 0.67 and the BOD decay constant for...
Can the person that takes this question please show
step by step of how answers were figured. Pls explain each part for
me to understand. This is my second request as a person that
attempted to assist prior notes/steps were difficult to
follow/read. And please use the given equations, since I need to
understand how/where/when to use them.
Thank you.
Problem 2, it might help to let you know that you can
choose where G.P.E. is non-zero and zero when...
2.5
ty which will be discussed in chapter 4 2.3 Consider a particle of mass m subject to a one-dimensional potential V(x) that is given by V = 0, x <0; V = 0, 0<x<a; V = Vo, x> Show that bound (E < Vo) states of this system exist only if k cotka = -K where k2 = 2mE/12 and k' = 2m(Vo - E)/h4. 2.4 Show that if Vo = 974/2ma, only one bound state of the system...
1. Use methods of algebra and calculus to analyze the graph of the function$$ f(x)=\frac{-x^{3}-x+5}{2 x^{3}+3 x^{2}-7} $$Include all the following in your analysis:a) the domainb) interceptsc) equations of asymptotes (both vertical and horizontal)d) relative extrema (be sure to provide all derivatives, identify critical numbers, and show the test for those values - naming the test you are using.)e) intervals where the function is increasing or decreasingf) inflection points (be sure to identify possible inflection points and be sure to...