When the wood block with mass of M = 1kg is stationary on the platform with height of H = 1.2m, the dynamic friction coefficient between the wood block and the platform As shown in the figure, the wood block with mass of M = 1kg is still at the height of H = 1.2m Dynamic friction coefficient between wood block and platform on platform μ= 0.2, with horizontal thrust f = 20n, Remove the wood block when it has a displacement of S1 = 3M, and fly out of the platform when it slides again and S2 = 1m, Find the speed of the wooden block when it falls to the ground? ( )

When the wood block with mass of M = 1kg is stationary on the platform with height of H = 1.2m, the dynamic friction coefficient between the wood block and the platform As shown in the figure, the wood block with mass of M = 1kg is still at the height of H = 1.2m Dynamic friction coefficient between wood block and platform on platform μ= 0.2, with horizontal thrust f = 20n, Remove the wood block when it has a displacement of S1 = 3M, and fly out of the platform when it slides again and S2 = 1m, Find the speed of the wooden block when it falls to the ground? ( )

Thrust work: F × s1=60J
Work done by friction: 0.2 × one × nine point eight × (3+1)=7.84J
Landing kinetic energy of wood block: 60-7.84 + 1 × nine point eight × 1.2=63.92J
Then 63.92 = 0.5mv2
v=11.3

As shown in the figure, the disc with radius r rotates at a uniform speed around the central axis perpendicular to the disc surface, and a small ball is thrown horizontally along the OB direction at h directly above it. To make the ball touch the disc only once and the falling point is B, calculate the initial speed of the disc and the angular speed w of the rotation of the disc

According to the law of flat throwing, r = v0t, H = 1 / 2 GT ^ 2
V0 = R √ (g / 2H)
The ball drop point is B, and the flight time t of flat throwing must be an integral multiple of the rotation period of the disc
t=nT T=2π/w
w=2πn√ (g/2h) (n=1,2,3,.)
I hope it can help you. If you think it makes sense, you can adopt it

The moment of inertia of a uniform disk with mass m and radius r rotating at angular velocity W around an axis passing through its center and in the plane where the disk surface is located is?

Moment of inertia of disc J = 1 / 2 * Mr ^ 2
It has nothing to do with angular velocity ~ only with mass distribution and rotating shaft~

A disk can rotate around the vertical axis passing through the center o point of the disk and perpendicular to the disk surface. Place a small piece of wood block a on the disk, which makes a uniform circular motion with the disk, as shown in the figure. The following statement is correct about the force on wood block a () A. Block a is subjected to gravity, supporting force and centripetal force B. Wood block a is subjected to gravity, supporting force and static friction, and the direction of friction points to the center of the circle C. Wood block a is subjected to gravity, supporting force and static friction, and the direction of friction is opposite to the direction of wood block movement D. Wood block a is subject to gravity, supporting force and static friction, and the direction of friction is the same as that of wood block movement

According to the stress analysis of block a, block a is affected by gravity, support force and static friction
Gravity is vertically downward and the supporting force is vertically upward. These two forces are equilibrium forces. Because the object tends to slide outward along the radius, the direction of static friction points to the center of the circle, and the static friction provides the centripetal force for the object to make circular motion, so B is correct
Therefore: B

As shown in the figure, a disk can rotate around a vertical axis passing through the center of the disk and perpendicular to the disk surface, and a wood block is placed on the disk. When the disk rotates at a uniform speed, the wood block moves with the disk, then () A. The wood block is subjected to the friction of the disk against it, and the direction is away from the center of the disk B. The wood block is subjected to the friction of the disk against it. The direction points to the center of the disk C. There is no friction between the wood block and the disk because they rotate at a uniform speed D. Because the friction always hinders the movement of the object, the direction of the friction of the wood block by the disk is opposite to the direction of the wood block

According to the force analysis of the wood block, the wood block is affected by gravity, supporting force and friction. The gravity is vertically downward and the supporting force is vertically upward. Both gravity and supporting force are in the vertical direction. These two forces are equilibrium forces,
Only the friction force acts as the centripetal force of the circular motion of the object, so the direction of the friction force should point to the center of the circle, so B is correct and a, C and D are wrong
Therefore: B

Why is sliding friction independent of speed? Isn't tension and friction a pair of equilibrium forces when an object is moving? Then, the tension is equal to the friction. The greater the tension, the faster the object will move, and the greater the friction! isn't it? Please answer with junior high school knowledge! Oh, when an object moves in a straight line at a uniform speed, the tension and friction are a pair of equilibrium forces. The teacher did an experiment. He pulled a wooden block with a spring dynamometer. The first speed is slow, the spring dynamometer is 2n, and the second speed is still 2n. Both times move in a straight line at a uniform speed. Are the two pulling forces the same? If so, why? If not, how does the friction remain the same?

When an object moves in a uniform straight line, the tension and friction are balanced, so they are equal. But to accelerate the speed of the object, it is necessary to increase the tension to accelerate the object. If the tension is always greater than the friction, the object will always accelerate. If the object accelerates for a certain time, it will make the object move in a uniform straight line, then