Lab #2

Question 2 the following equation refers to V-pendulum experiment T4 = (4x Lkl g?)-(8 nL/g² d, where: %3D L: length of the string (2 meters). T: pendulum periodic time d: distance between rods k: pendulum constant g: gravitational acceleration Given that the slope of the graph (T d) = -14.2 s/m, and y-intercept =13.5 s. Find the value for K: O 2.10 m O 19.1 m O 1.91 m 2.00 m

Newton's law of universal gravitation is represented by Mm F = G• where F is the gravitational force, M and m are masses, and r is a length. Force has the Sl units kg - m/s?. What are the Sl units of the proportionality constant G?

please prove this sample problem's answer using GRESA method Determine the force of gravitational attraction between the earth (m = 5.98 x 1024 kg) and a 70-kg physics student if the student is standing at sea level, a distance of 6.38 x 106 m from earth's center. The solution of the problem involves substituting known values of G (6.673 x 10-11 N m2/kg2), m1 (5.98 x 1024 kg), m2 (70 kg) and d (6.38 x 106 m) into the universal gravitation equation and solving for Fgrav. The solution is as follows:

Schwarzschild radius RS of a black hole is the maximum distance from the black hole’s center at which light cannot escape its gravitational field. The quantity RS (with dimensions of length) is dependent on the mass of the black hole M, the speed of light c, and the gravitational constant G. Based on the dimensions of these four parameters, predict an equation for the Schwarzschild radius. Hint: G has dimensions of [L3/MT2]

For the following compartment model, what is the numerical value of the derivative (in Bq/hr) at t=0, 10, and 100 hours if q(0) = 100 Bq and k = 0.02/hr? Be mathematically precise here. Q--k->

The gravitational constant is an empirical constant. a) True b) False

Problem A solid uniform ball with mass m and diameter d is supported against a vertical frictionless wall by a thin massless wire of length L. a) Find the tension in the wire. Solution a) 1.

Susie's experiment to measure the value of g in Northridge produces a result of 8.90 m/s². The accepted value of g in Northridge is 9.80 m/s². Calculate the percent error in Susie's experiment.

- The following equation refers to v-pendulum experiment: T4 = (44 L k/g²)-(8 mL/g² )d, where : L: length of the string (2 meters). T: pendulum periodic time d: distance between rods k: pendulum constant g: gravitational acceleration Given that the slope of the graph (T4,d) = -14.2 s/m, and y-intercept = 13.5 s4, Find the value for g: a- a- 10.5 m/s² 9.81 m/s² Can't be defined of ● a- 8.51 m/s2

You obtained the following data performing a lab experiment: t (s)    y(m) 1          5 2          20 3         45 4        80 Plot y (vertical axis) vs. t2 (horizontal axis). What is the slope of this line?     b. Assume that  0.5g = slope;       g = acceleration due to gravity,      slope = answer to Problem 9. What is the value of g?

0.034 QUESTION 3 Problem A solid uniform ball with mass m and diameter d is supported against a vertical frictionless wall by a thin massless wire of length L. a) Find the tension in the wire. d. r Solution a) Save All Ans Click Save and Submit to save and submit. Click Save All Answers to save all answers. 29°C Ligh 31 OType here to search

A differential equation describing the velocity v of a mass m in fall subject to an air resistance proportional to the instantaneous speed is m dv/dt=mg-kv, where k is a positive proportionality constant. a) Solve the equation, subject to the initial condition v(0) = v0 b) Calculate the limiting speed of the mass. c) If the distance s is related to the speed by ds/dt = v, derive an equationexplicit for s, if it is also known that s(0) = s0 topic:ORDINARY DIFFERENTIAL EQUATIONS

Reduce the following ratio to its lowest terms and to an equivalent ratio with 1 as the smallest term. 13 : 5/18 : 18 2.2 : 7.9 : 65/4 Determine the following ratios in simplest form: a. 25 minutes to 4 hours and 50 minutes b. 500 m to 3.1 km c. 600 g to 10.4 kg   What is the ratio of 12 minutes to 12 hours, reduced to its lowest terms?   Can you please answer all. Thanks

a. During one trial of his experiment, Cavendish measured the force of attraction betweena 158 kg sphere and a 0.730 kg sphere placed 230 mm apart to be 1.74 x 10-7 N.Calculate the universal gravitational constant based on these values. b. Describe two potential sources of error in his measurement.

The center of a moon of mass m = 8 × 1023 kg is a distance D = 97 × 105 km from the center of a planet of mass M = 10.9 × 1025 kg. At some distance x from the center of the planet, along a line connecting the centers of planet and moon, the net force on an object will be zero.   a. Derive an expression for x.  b.  Calculate x in kilometers, given the variables in the beginning of the problem.

Consider Kepler's equation regarding planetary orbits, given as M = E e sin(E), π where M is the mean anomaly, E is the eccentric anomaly, and e measures eccentricity. Find the eccentric anomaly E when 7 and the eccentricity of the orbit e = 0.37. Use Newton's method with initial approximation Xo = 2 to find x2, rounded to the nearest thousandth. the mean anomaly M = Provide your answer below: Xx₂≈

Friction Be able to calculate, for both kinetic and static friction: a. The frictional force, given the mass and coefficient of friction, including experimental uncertainty. b. The coefficient of friction, given the mass and frictional force, including experimental uncertainty. c. The mass or the normal force, given the friction coefficient and the applied frictional force, including experimental uncertainty. Be able to sketch a force diagram for a block either at rest or sliding, with friction. Example 1: A block of wood with a mass of 220 g (assumed exact) is sitting on a surface, where the coefficients of static and kinetic friction between the materials are μ = 0.31±0.01, Mk = 0.22 +0.01. What force is required to get the block moving? Quote your answer including an experimental uncertainty. (0.67N ± 0.02N) Once the block is moving, what horizontal force is required to keep the block sliding at constant speed? Quote your answer including an experimental uncertainty. (0.47N ± 0.02N)…

In this problem we are going to compare the strength of the gravitational interaction between the Moon and the Earth and the Sun and the Earth. We will do this by finding the gravitational field g due to the Moon or the Sun, which is the acceleration that the Earth would have if it were interacting with each of them. a) Calculate the magnitude of the gravitational field of the moon at the location of Earth, in meters per square second. b)Calculate the magnitude of the gravitational field of the Sun at the location of Earth, in meters per square second. c)Calculate the ratio of the gravitational field of the Sun to the gravitational field of the Moon, at the location of Earth.

n/course.html?courseld=17544544&OpenVellumHMAC=a830981ff68f36618e84254ba22c5db5#10001 Aktiv Chemistry DZL Homepage - Vande... ▼ Lobby | Top Hat Part A Pe - Pb Submit Part B A cardinal (Richmondena cardinalis) of mass 4.20x10-2 kg and a baseball of mass 0.150 kg have the same kinetic energy. What is the ratio of the cardinal's magnitude pe of momentum to the magnitude p of the baseball's momentum? ► View Available Hint(s) Km Kw = V—| ΑΣΦ Submit ? Provide Feedback M Gmail A man weighing 750 N and a woman weighing 440 N have the same momentum. What is the ratio of the man's kinetic energy Km to that of the woman Kw? ► View Available Hint(s) 195| ΑΣΦ ? Handshake 4 VYES - Vanderbilt - S... Course Home P Pearson Copyright © 2022 Pearson Education Inc. All rights reserved. | Terms of Use | Privacy Policy | Permissions | Contact Us | Other TACTION | VOISIUMIS Next > 545 DI