**Problem Statement:**On earth, two parts of a space probe weigh 19300 N and 2860 N. These parts are separated by a center-to-center distance of 9.61 m and may be treated as uniform spherical objects. Find the magnitude of the gravitational force that each part exerts on the other out in space, far from any other objects.**Solution Submission Form:**- **Number:** 0.04 - **Units:** N**Explanation:**This problem involves calculating the gravitational force between two masses using Newton's law of universal gravitation. The weight of the objects on earth is given, and using the gravitational constant, distance between the centers, and relevant formulas, the required force is computed.**Note:**- Ensure that you have the correct units for weight and distance.- The gravitational constant (G) used is \(6.674 \times 10^{-11} \, \text{N} \cdot \text{m}^2 \cdot \text{kg}^{-2}\).There is no graphical or diagrammatic information provided in the image. The text fields indicate the final numerical answer and its unit, which are 0.04 and N (Newtons) respectively.

Answered: Image /qna-images/answer/dc1509bc-c8c6-4685-9867-30a817cc2bd8.jpg

On earth, two parts of a space probe weigh 19300 N and 2860 N. These parts are separated by a center-to-center distance of 9.61 m and may be treated as uniform spherical objects. Find the magnitude of the gravitational force that each part exerts on the other out in space, far from any other objects. Number .04 Units

On earth, two parts of a space probe weigh 19300 N and 2860 N. These parts are separated by a center-to-center distance of 9.61 m and may be treated as uniform spherical objects. Find the magnitude of the gravitational force that each part exerts on the other out in space, far from any other objects. Number .04 Units

College Physics

11th Edition

ISBN:9781305952300

Author:Raymond A. Serway, Chris Vuille

Publisher:Raymond A. Serway, Chris Vuille

Chapter1: Units, Trigonometry. And Vectors

Section: Chapter Questions

Problem 1CQ: Estimate the order of magnitude of the length, in meters, of each of the following; (a) a mouse, (b)...

See similar textbooks

Similar questions

A ihh B QUESTION 3 Please refer to the diagram for questions In the provided diagram, position B is at the top of a hill of radius 31.4 m.An amusement park guest of mass 47.3 kg travels over B at 13.1 m/s. While at position B, the guest experiences two vertical forces: gravity [down] and one additional vertical force. Calculate the value of this other force. Where does this force come from?
An object of mass m is constrained to move on a horizontal frictionless circular track of radius m starts fIrom rest at time t = 0 and thereafter is puushed by an external force with constant magnitude F, always horizontal and tangent to the track. The horizontal component of the force exerted by the track on the object is given by А. О В. F C. Ft/mR D. Ft2/mR E. F/mg ans: D
In the figure, a rectangular slab of slate rests on a bedrock surface inclined at angle = 25.6°. The slab has length L = 43.4 m, thickness T = 6.23 m, and width W = 13.6 m, and 1.0 cm³ of it has a mass of 3.2 g. The coefficient of static friction between slab and bedrock is 0.351. (a) Calculate the component of the gravitational force on the slab parallel to the bedrock surface. (b) Calculate the magnitude of the static frictional force on the slab. By comparing (a) and (b), you can see that the slab is in danger of sliding. This is prevented only by chance protrusions of bedrock. (c) To stabilize the slab, bolts are to be driven perpendicular to the bedrock surface (two bolts are shown). If each bolt has a cross-sectional area of 6.42 cm² and will snap under a shearing stress of 3.57 × 108 N/m², what is the minimum number of bolts needed? Assume that the bolts do not affect the normal force.
Celine weighs 625 N on the 5 puntos Earth's surface. At what height above the Earth's surface would she weighs 400 N? d1= 6.37 x 10^5 m *
Problem 1: A 2.80kg block is placed on a rough (us=0.540) incline that makes an angle of 52.0° with respect to the horizontal. A pushing force horizontal to the ground is applied to the top of the block (This would make the force have an angle of 52.0° below the surface of the inclined plane, up the plane) to make the block stationary on the plane. What is the minimum pushing force needed to keep the block stationary on the plane? (10 points)
NEXT Chapter 04, Problem 032 Chalkboard Video A spacecraft is on a journey to the moon. At what point, as measured from the center of the earth, does the gravitational force exerted on the spacecraft by the earth balance that exerted by the moon? This point lies on a line between the centers of the earth and the moon. The distance between the earth and the moon is 3.85 × 108 m, and the mass of the earth is 81.4 times as great as that of the moon. moon m earth em
I’m having trouble with these
You place a Box wing to 265.4 N on an inclined plane that makes a 43.5ﾟ angle with the horizontal. compute the component of the gravitational force acting down the inclined plane. answer in units of N.
In the figure, a rectangular slab of slate rests on a bedrock surface inclined at angle 8 = 22.8°. The slab has length L = 48.9 m, thickness T = 6.61 m, and width W = 12.7 m, and 1.0 cm³ of it has a mass of 3.2 g. The coefficient of static friction between slab and bedrock is 0.312. (a) Calculate the component of the gravitational force on the slab parallel to the bedrock surface. (b) Calculate the magnitude of the static frictional force on the slab. By comparing (a) and (b), you can see that the slab is in danger of sliding. This is prevented only by chance protrusions of bedrock. (c) To stabilize the slab, bolts are to be driven perpendicular to the bedrock surface (two bolts are shown). If each bolt has a cross-sectional area of 6.47 cm² and will snap under a shearing stress of 3.59 x 108 N/m², what is the minimum number of bolts needed? Assume that the bolts do not affect the normal force.
A sample of blood is placed in a centrifuge of radius 12.0 cm. The mass of a red blood cell is 3.0 x 10-16 kg, and the magnitude of the force acting on it as it settles out of the plasma is 4.0 × 10-¹¹ N. At how many revolutions per second should the centrifuge be operated? rev/s
A car with a mass of 922 kg rounds the top of the hill at a speed of 10 m/s. The friction between the wheels and the road is negligible and the radius of curvature for the hill is 32 m. A. Draw the force diagram and write down a Newton’s 2nd law equation for the car when it is at the top of the hill. B. Find the magnitude of the normal force on the car when it rounds the hill at this speed. C. What is the maximum speed at which the car could round this hill without losing contact with the road?
14a