please explain what equation you use to solve this problem
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please explain what equation you use to solve this problem
1. A 2.0 m long rod...
1. A 2.0 m long rod is hinged at one end and connected to a wall...
1. A 2.0 m long rod is hinged at one end and connected to a wall (at the hinged end). It is held at an angle of 30° from the horizontal axis by a cable attached to the rod and to the wall, as shown in Fig. 1. Suddenly, the cable snaps (so the cable is no longer applying any tension force to the rod). The moment of inertia for various objects can be found on the back of the...
You are a summer intern for an architectural firm. An 8.00-m-long uniform steel rod is to...
You are a summer intern for an architectural firm. An
8.00-m-long uniform steel rod is to be attached to a wall by a
frictionless hinge at one end. The rod is to be held at 24.0 ?
below the horizontal by a light cable that is attached to the end
of the rod opposite the hinge. The cable makes an angle of 35.0 ?
with the rod and is attached to the wall at a point above the
hinge. The...
can you please solve it with an explanation thank you. A uniform rod of length L-1.0...
can you please solve it with an explanation thank you.
A uniform rod of length L-1.0 m and of mass M is hinged at one en position. The moment of inertia as the rod rotates around that hinge is ML213. It is re end is allowed to fall with the other end hinged due to gravity. (20 points) a) What is the angular acceleration b) What is the angular velocity when it reaches the lowest point in r c) F...
please answer part b 2. A uniform rod of length 5.00 m and mass of 30.0...
please answer part b
2. A uniform rod of length 5.00 m and mass of 30.0 kg is hinged to a wall, and fastened by a cable at the other end It supports a block as shown in the picture. a. What is the tension in the horizontal cable? b. What is the magnitude and direction of the force by the hinge on the rod? hinge 10 800 N
(10%) Problem 8: A rod of mass M and length L can rotate about a hinge...
(10%) Problem 8: A rod of mass M and length L can rotate about a hinge at its left end and is initially at rest. A putty ball of mass m, moving with speed V strikes the rod at angle from the normal and sticks to the rod after the collision Otheexpertta.com 50% Part (a) What is the total moment of inertia. I, with respect to the hinge, of the rod-ball-system after the collision? Correct! * 50% Part(b) What is...
Problem 1 Two identical pucks, each of inertia m, are connected to a rod of length...
Problem 1 Two identical pucks, each of inertia m, are connected to a rod of length 2r and negligible inertia that is pivoted about its center (that is, there is some sort of pin though its center, around which it can rotate without friction). A third puck of inertia m/2 strikes one of the connected pucks perpendicular to the rod with a speed vi. Assume the collision is elastic. (a) Draw a diagram of the situation, clearly labeling the direction...
Can you please solve the problem with showing the details MOHAMED ALDEGN 1996MB. Consider a thin...
Can you please solve the problem with showing the
details
MOHAMED ALDEGN 1996MB. Consider a thin uniform rod of mass M and length I, as shown above a. Show that the rotational inertia of the rod about an axis through its center and perpendicular to its length is MP/12. 8 vil: D.ALDEGNI ニレMLz The rod is now ghued to a thin hoop of mass M and radius R/2 to form a rigid assembly, as shoun above. The centers of the...
Part A is completed (0.205). I need parts B and C (circled in yellow). Incorrect answers which I tried are circled in red (6%) Problem 16: A rod of niass M-3.05 krt and length L can rotate about a...
Part A is completed (0.205). I need parts B and C (circled in
yellow). Incorrect answers which I tried are circled in red
(6%) Problem 16: A rod of niass M-3.05 krt and length L can rotate about a lunge at sts left end and is initially at rest. A putty ball of mass m5s g, moving with speed v 6.86 m/s, strikes the rod at angle 0- 39 from the normal at a distance D 23 L, where L...
Why can you not solve the problem using constant angular acceleration equations? Please explain in detail...
Why can you not solve the problem using constant angular
acceleration equations? Please explain in detail w a diagram.
EXAMPLE 9.7 AN UNWINDING CABLE I We wrap a light, nonstretching cable around a solid cylinder, of mass 50 kg and diameter 0.120 m, that rotates in frictionless bear- ings about a stationary horizontal axis (Fig. 9.16). We pull the free end of the cable with a constant 9.0-N force for a distance of 2.0 m; it turns the cylinder as...
1. A thin rod of mass M and length d hangs vertically from a frictionless pivot...
1. A thin rod of mass M and length d hangs vertically from a frictionless pivot attached to one end. A piece of clay of mass m moving horizontally at a speed v hits the rod a distance x from the pivot and sticks to it. Discussion Questions: (In the first 5-10 min a random group will be selected to explain.) • What “type” of collision is happening? What is and is not conserved? • Consider the analogous linear momentum...
1. A 2.0 m long rod is hinged at one end and connected to a wall (at the hinged end). It is held at an angle of 30° from the horizontal axis by a cable attached to the rod and to the wall, as shown in Fig. 1. Suddenly, the cable snaps (so the cable is no longer applying any tension force to the rod). The moment of inertia for various objects can be found on the back of the...
You are a summer intern for an architectural firm. An
8.00-m-long uniform steel rod is to be attached to a wall by a
frictionless hinge at one end. The rod is to be held at 24.0 ?
below the horizontal by a light cable that is attached to the end
of the rod opposite the hinge. The cable makes an angle of 35.0 ?
with the rod and is attached to the wall at a point above the
hinge. The...
can you please solve it with an explanation thank you.
A uniform rod of length L-1.0 m and of mass M is hinged at one en position. The moment of inertia as the rod rotates around that hinge is ML213. It is re end is allowed to fall with the other end hinged due to gravity. (20 points) a) What is the angular acceleration b) What is the angular velocity when it reaches the lowest point in r c) F...
please answer part b
2. A uniform rod of length 5.00 m and mass of 30.0 kg is hinged to a wall, and fastened by a cable at the other end It supports a block as shown in the picture. a. What is the tension in the horizontal cable? b. What is the magnitude and direction of the force by the hinge on the rod? hinge 10 800 N
(10%) Problem 8: A rod of mass M and length L can rotate about a hinge at its left end and is initially at rest. A putty ball of mass m, moving with speed V strikes the rod at angle from the normal and sticks to the rod after the collision Otheexpertta.com 50% Part (a) What is the total moment of inertia. I, with respect to the hinge, of the rod-ball-system after the collision? Correct! * 50% Part(b) What is...
Problem 1 Two identical pucks, each of inertia m, are connected to a rod of length 2r and negligible inertia that is pivoted about its center (that is, there is some sort of pin though its center, around which it can rotate without friction). A third puck of inertia m/2 strikes one of the connected pucks perpendicular to the rod with a speed vi. Assume the collision is elastic. (a) Draw a diagram of the situation, clearly labeling the direction...
Can you please solve the problem with showing the
details
MOHAMED ALDEGN 1996MB. Consider a thin uniform rod of mass M and length I, as shown above a. Show that the rotational inertia of the rod about an axis through its center and perpendicular to its length is MP/12. 8 vil: D.ALDEGNI ニレMLz The rod is now ghued to a thin hoop of mass M and radius R/2 to form a rigid assembly, as shoun above. The centers of the...
Part A is completed (0.205). I need parts B and C (circled in
yellow). Incorrect answers which I tried are circled in red
(6%) Problem 16: A rod of niass M-3.05 krt and length L can rotate about a lunge at sts left end and is initially at rest. A putty ball of mass m5s g, moving with speed v 6.86 m/s, strikes the rod at angle 0- 39 from the normal at a distance D 23 L, where L...
Why can you not solve the problem using constant angular
acceleration equations? Please explain in detail w a diagram.
EXAMPLE 9.7 AN UNWINDING CABLE I We wrap a light, nonstretching cable around a solid cylinder, of mass 50 kg and diameter 0.120 m, that rotates in frictionless bear- ings about a stationary horizontal axis (Fig. 9.16). We pull the free end of the cable with a constant 9.0-N force for a distance of 2.0 m; it turns the cylinder as...
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