Write down the force-acceleration law of motion for the horizontal direction in terms of mh, md,...
Write down the force-acceleration law of motion for the horizontal direction in terms of mh, md, g, & ω:
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Write down the force-acceleration law of motion for the
horizontal direction in terms of mh, md,...
Question 1: Motion on a horizontal plane [25] On a horizontal plane, a force of 58...
Question 1: Motion on a horizontal plane [25] On a horizontal plane, a force of 58 N in the horizontal direction acts on an object of mass 10 kg. (1) Find the magnitude of the normal force N acting on the object from the plane. (2) Neglecting friction, find the magnitude of the acceleration a of the object. (3) Assuming that the coefficient of friction between the object and the plane is 0.50, find the magnitude of the acceleration a...
6. Write down the 2nd Law equation for each axis separately:
6. Write down the 2nd Law equation for each axis separately:a. Write down, in two columns: x-axis; y-axisb. Write down the sum of all the forces, or components of forces, that act on each axis, on their corresponding column. Mind the sign of the forces, relative to the positive and negative directions of the axes you chose.c. For each axis, if the system is static in that axis, the net force (which you have just written) is equal to zero....
A horizontal constant force of 5.0 is applied ( in a direction that is away from...
A horizontal constant force of 5.0 is applied ( in a direction that is away from the incline) to a 2.5 kg block that is initially at rest on a frictionless inclined plane (theta = 30 degree) surface. (a) Draw a free body diagram of the block. (b)Using Newton's Second Law find the acceleration of the block. (c) Find the normal force.
show work and explain please. 2.- A ball rolls down an incline and off a horizontal...
show work and explain please.
2.- A ball rolls down an incline and off a horizontal ramp. Ignoring air resistance, what force or forces act on the ball as it moves through the air just after leaving the horizontal ramp? A. The weight of the ball acting vertically down. B. A horizontal force that maintains the motion. C. A force whose direction changes as the direction of motion changes. The weight of the ball and a horizontal force. EThe weight...
Conceptual Question: Use Newton's First Law to explain why there must be a force constantly acting...
Conceptual Question: Use Newton's First Law to explain why there must be a force constantly acting on any object in circular motion, even if it is staying at constant speed. Use Newton's Second Law to write an equation for the centripetal force in terms of the speed and radius of the object's motion as well as to determine the direction in which the force points Newton's Third Law is true in all stuations, including circular motion. Explain why the equal...
Applying Newton's 2nd law, Fnet=ma, then to this system, along the direction of motion (parallel...
Applying Newton's 2nd law,
Fnet=ma, then to this system, along the direction of motion
(parallel to the swinging bob), we find
−mgsinθ=ma. (Note, the negative sign is required since the
acceleration in our picture, which is to the right at this moment,
is opposite to the angular displacement from the vertical, which is
to the left.)
This equation is extremely difficult to solve, so let us
simplify it by assuming that the pendulum's swings only through a
very small angle,...
A storeho use worker pushes a box with a refrigerator (mass:96.0-kg) at constant velocity for a distance of 11.0 m. He pushes in the direction parallel to the horizontal floor. A 250.0-N friction...
A storeho use worker pushes a box with a refrigerator (mass:96.0-kg) at constant velocity for a distance of 11.0 m. He pushes in the direction parallel to the horizontal floor. A 250.0-N frictional force opposes the motion of the box. Use Newtons second law and definition of work to answer the questions below. (a) (1 point) What is the acceleration of the box? as (b) (2 points) What is the net force, acting on the box? Write down Newtons second...
1a. A frictionless cart of mass Mc is seated on a flat frictionless track. The cart...
1a. A frictionless cart of mass Mc is seated on a flat frictionless track. The cart is attached by a string to a hanging mass mh. The cart, initially at rest, is pulled to the right by a wire with constant tension T, on a frictionless table. Draw the free-body diagram only for the cart. b. Write newtons second law for the horizontal axis, for the cart of mass Mc. c. draw the free-body diagram for the hanging mass mh...
A proton moves at 4.30 x 10 m/s in the horizontal direction. It enters a uniform...
A proton moves at 4.30 x 10 m/s in the horizontal direction. It enters a uniform vertical electric field with a magnitude of 7.90 10 N/C. Ignore any gravitational effects. (a) Find the time interval required for the proton to travel 4.70 cm horizontally. (b) Find its vertical displacement during the time interval in which it travels 4.70 cm horizontally (c) Find the horizontal and vertical components of its velocity after it has traveled 4.70 cm horizontally Part 1 of...
In lab, you used an Atwood's Machine to verify Newton's Second Law of Motion. The acceleration...
In lab, you used an Atwood's Machine to verify Newton's Second Law of Motion. The acceleration of the masses in an Atwood's machine is given by a = (m_1 - m_2)g/m_1 +m_2, where m_1 represents the greater mass and g is the acceleration due to gravity. Use kinematics to calculate the final velocity of the masses after they have moved through a distance h. Assume that both masses are initially at rest. Use a work-energy approach to verify your answer...
show work and explain please.
2.- A ball rolls down an incline and off a horizontal ramp. Ignoring air resistance, what force or forces act on the ball as it moves through the air just after leaving the horizontal ramp? A. The weight of the ball acting vertically down. B. A horizontal force that maintains the motion. C. A force whose direction changes as the direction of motion changes. The weight of the ball and a horizontal force. EThe weight...
Conceptual Question: Use Newton's First Law to explain why there must be a force constantly acting on any object in circular motion, even if it is staying at constant speed. Use Newton's Second Law to write an equation for the centripetal force in terms of the speed and radius of the object's motion as well as to determine the direction in which the force points Newton's Third Law is true in all stuations, including circular motion. Explain why the equal...
Applying Newton's 2nd law,
Fnet=ma, then to this system, along the direction of motion
(parallel to the swinging bob), we find
−mgsinθ=ma. (Note, the negative sign is required since the
acceleration in our picture, which is to the right at this moment,
is opposite to the angular displacement from the vertical, which is
to the left.)
This equation is extremely difficult to solve, so let us
simplify it by assuming that the pendulum's swings only through a
very small angle,...
A storeho use worker pushes a box with a refrigerator (mass:96.0-kg) at constant velocity for a distance of 11.0 m. He pushes in the direction parallel to the horizontal floor. A 250.0-N frictional force opposes the motion of the box. Use Newtons second law and definition of work to answer the questions below. (a) (1 point) What is the acceleration of the box? as (b) (2 points) What is the net force, acting on the box? Write down Newtons second...
A proton moves at 4.30 x 10 m/s in the horizontal direction. It enters a uniform vertical electric field with a magnitude of 7.90 10 N/C. Ignore any gravitational effects. (a) Find the time interval required for the proton to travel 4.70 cm horizontally. (b) Find its vertical displacement during the time interval in which it travels 4.70 cm horizontally (c) Find the horizontal and vertical components of its velocity after it has traveled 4.70 cm horizontally Part 1 of...
In lab, you used an Atwood's Machine to verify Newton's Second Law of Motion. The acceleration of the masses in an Atwood's machine is given by a = (m_1 - m_2)g/m_1 +m_2, where m_1 represents the greater mass and g is the acceleration due to gravity. Use kinematics to calculate the final velocity of the masses after they have moved through a distance h. Assume that both masses are initially at rest. Use a work-energy approach to verify your answer...
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