coordinate, while the axis of rotation is still y-axis. The first atom has a mass of 7.281 kg, with x coordinate at 6.769 m and y coordinate at 9.989 m. The second atom has a mass of 61.310 kg, with x coordinate at 39.549 m and y coordinate at 25.180 m. The third atom has a mass of 49.316 kg, with x coordinate at 35.553 m and y coordinate at 31.216 m. What is the moment of inertia in the unit of kg m2 with respect to the y axis?

coordinate, while the axis of rotation is still y-axis. The first atom has a mass of 7.281 kg, with x coordinate at 6.769 m and y coordinate at 9.989 m. The second atom has a mass of 61.310 kg, with x coordinate at 39.549 m and y coordinate at 25.180 m. The third atom has a mass of 49.316 kg, with x coordinate at 35.553 m and y coordinate at 31.216 m. What is the moment of inertia in the unit of kg m2 with respect to the y axis?

Similar questions

Three beads are placed along a thin rod. The first bead, of mass m1 = 21 g, is placed a distance d1 = 0.75 cm from the left end of the rod. The second bead, of mass m2 = 12 g, is placed a distance d2 = 1.6 cm to the right of the first bead. The third bead, of mass m3 = 56 g, is placed a distance d3 = 3.7 cm to the right of the second bead. Assume an x-axis that points to the right. A)Find the center of mass, in centimeters, relative to the left end of the rod. B)Find the center of mass, in centimeters, relative to the middle bead.
A rod of length 23.00 cm has linear density (mass per length) given by 1 = 50.0 + 17.5x where x is the distance from one end, and 2 is measured in grams/meter. (a) What is its mass? (b) How far from the x = 0 end is its center of mass? m
The figure shows a composite slab with dimensions d₁ = 11.9 cm, d₂ = 2.94 cm, and d3 = 12.8 cm. Half the slab consists of aluminum (density = 2.70 g/cm³) and half consists of iron (density = 7.85 g/cm³). What are (a) the x coordinate, (b) the y coordinate, and (c) the z coordinate of the slab's center of mass? (a) Number (b) Number (c) Number dy Iron Units Units Units 2d₁ -Midpoint Aluminum dy 11
Three beads are placed along a thin rod. The first bead, of mass m1 = 29 g, is placed a distance d1 = 1.5 cm from the left end of the rod. The second bead, of mass m2 = 12 g, is placed a distance d2 = 1.5 cm to the right of the first bead. The third bead, of mass m3 = 46 g, is placed a distance d3 = 4.9 cm to the right of the second bead. Assume an x-axis that points to the right. Find the center of mass, in centimeters, relative to the left end of the rod.
A ball weighing 800 grams and having a radius of 2cm moves in the direction of the positive x-axis at a speed of 5m/s. It collides with another stationary ball weighing 500 grams and also having a radius of 2cm. The collision occurs off-center, with the vertical components of the centers of the balls differing by 1cm. Following the collision, the lighter ball attains a speed of 3m/s. Determine the velocity of the heavier ball after the collision and calculate the amount of energy lost during the collision.
A meteoroid is moving towards a planet. It has mass m = 0.54×109 kg and speed v1 = 4.7×107 m/s at distance R1 = 1.6×107 m from the center of the planet. The radius of the planet is R = 0.78×107 m. The mass of the planet is M = 5.6×1025kg. There is no air around the planet. a)Enter an expression for the total energy E of the meteoroid at R, the surface of the planet, in terms of defined quantities and v, the meteoroid’s speed when it reaches the planet’s surface. Select from the variables below to write your expression. Note that all variables may not be required.α, β, θ, d, g, G, h, m, M, P, R, R1, t, v, v1 b)Enter an expression for v, the meteoroid’s speed at the planet’s surface, in terms of G, M, v1, R1, and R. c)Calculate the value of v in meters per second.
Three beads are placed along a thin rod. The first bead, of mass m1 = 25 g, is placed a distance d1 = 0.75 cm from the left end of the rod. The second bead, of mass m2 = 11 g, is placed a distance d2 = 1.8 cm to the right of the first bead. The third bead, of mass m3 = 48 g, is placed a distance d3 = 3.9 cm to the right of the second bead. Assume an x-axis that points to the right. -Find the center of mass, in centimeters, relative to the left end of the rod. (Xcm = ?)
A package of mass 7 kg sits at the equator of an airless asteroid of mass 4.0 1020 kg and radius 5.9 105 m. We want to launch the package in such a way that it will never come back, and when it is very far from the asteroid it will be traveling with speed 188 m/s. We have a large and powerful spring whose stiffness is 2.1 105 N/m. How much must we compress the spring?
Explorers in the jungle find an ancient monument in the shape of a large isosceles triangle as shown. The monument is made from tens of thou- sands of small stone blocks of density = 800 kg/m3 . The monument is 15.7 m high and 64.8 m wide at its base and is everywhere 3.60 m thick from front to back. Before the monument was built many years ago, all the stone blocks lay on the ground. (a) Choosing a coordinate system with x = 0 at the center of the pyramid, y = 0 at the base of the pyramid, and z = 0 at the face of the pyramid shown in the diagram, determine the coordinates of the center of mass of the pyramid in the x, y, and z directions. (b) How much work did laborers do on the blocks to put them in position while building the entire monument? Note: The gravitational potential energy of an object–Earth system is given by Ug = MgyCM, where M is the total mass of the object and yCM is the elevation of its center of mass above the chosen reference level.
Current Attempt in Progress In the ammonia (NH3) molecule of the figure, three hydrogen (H) atoms form an equilateral triangle, with the center of the triangle at distance d = 9.40 × 10-11 m from each hydrogen atom. The nitrogen (N) atom is at the apex of a pyramid, with the three hydrogen atoms forming the base. The nitrogen-to-hydrogen atomic mass ratio is 13.9, and the nitrogen-to-hydrogen distance is L = 10.14 × 10-11 m. What are the (a) x and (b) y coordinates of the molecule's center of mass? (a) Number i (b) Number i Units Units H& H N L H d
A cylinder sits on top of a cube. How far above the table's surface is the center of mass of the combined object.
Two blocks, which can be modeled as point masses, are connected by a massless string which passes through a hole in a frictionless table. A tube extends out of the hole in the table so that the portion of the string between the hole and M1 remains parallel to the top of the table. The blocks have masses M1 = 1.2 kg and M2 = 2.7 kg. Block 1 is a distance r = 0.55 m from the center of the frictionless surface. Block 2 hangs vertically underneath. 1) If we Assume that block two, M2, does not move relative to the table and that block one, M1, is rotating around the table. What is the speed of block one, M1, in meters per second?