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valentina_108 [34]
3 years ago
14

When you whirl a can at the end of a string in a circular path, what is the direction of the force that acts on the can

Physics
1 answer:
andreyandreev [35.5K]3 years ago
3 0

Answer:

Toward the centre of the circular path

Explanation:

The can is moved in a circular path: this means that it is moving by circular motion (uniform circular motion if its tangential speed is constant).

In order to keep a circular motion, an object must have a force that pushes it towards the centre of the circular trajectory: this force is called centripetal force, and its magnitude is given by

F=m\frac{v^2}{r}

where m is the mass of the object, v its tangential speed, r the radius of the trajectory. This force always points towards the centre of the circular path.

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3 years ago
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A 0.18-kg ball on a stick is whirled on a vertical circle at a constant speed. When the ball is at the three o’clock position, t
Stells [14]

Answer:

a) 17 N

b) 21 N

Explanation:

At the 3 o'clock position, the sum of the forces towards the center is:

∑F = ma

T = m v² / r

19 = m v² / r

At the 12 o'clock position, the sum of the forces towards the center is:

∑F = ma

T + mg = m v² / r

T + (0.18)(9.8) = 19

T = 17.2 N

At the 6 o'clock position, the sum of the forces towards the center is:

∑F = ma

T − mg = m v² / r

T − (0.18)(9.8) = 19

T = 20.8 N

Rounding to two significant figures, the tensions are 17 N and 21 N.

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4 years ago
How do Earth spheres interact?
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Identify the charge(s) with increasing electric potential energy.
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My Notes You push a box of mass 24 kg with your car up to an icy hill slope of irregular shape to a height 5.7 m. The box has a
Jobisdone [24]

Answer:

The speed of the box at the top of the hill will be 5.693m/s.

Explanation:

The kinetic energy of the box at the bottom of the hill is

K.E = \dfrac{1}{2}mv^2

putting in m =24kg and  v = 12.1m/s we get

K.E = \dfrac{1}{2}(24kg)(12.1)^2\\\\K.E = 1756.92J

Now, the potential energy this box gains as it rises h =5.7m up the hill is

P.E = mgh

P.E = (24kg)(10ms/s^2)(5.7m)\\\\P.E = 1368

Therefore, the energy left E_{left} in the box at the top if the hill will be

E_{left} =K.E - P.E  = 1756.92J-1368J\\

\boxed{E_{left} = 388.92J}

This left-over energy must appear as the kinetic energy of the box at the top of the hill<em> (where else could it go? )</em>; therefore,

\dfrac{1}{2}mv_t^2= 388.92J

putting in numbers and solving for v_t we get:

\boxed{v_t = 5.693m/s.}

Thus, the speed of the box at the top of the hill is 5.693m/s.

8 0
3 years ago
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