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Alla [95]
3 years ago
12

A box slides down a frictionless plane inclined at an angle θ ¸ above the horizontal. The gravitational force on the box is dire

cteda)vertically.b)perpendicular to the plane.c)at an angle θ ¸ below the inclined plane.d)parallel to the plane in the same direction as the movement of the box.e)parallel to the plane in the opposite direction as the movement of the box.

Physics
2 answers:
DedPeter [7]3 years ago
6 0
<h2>Answer: at an angle \theta below the inclined plane. </h2>

If we draw the <u>Free Body Diagram</u> for this situation (figure attached), taking into account only the gravity force in this case, we will see the weight W of the block, which is directly proportional to the gravity acceleration g:  

W=m.g

This force is directed vertically at an angle \theta below the inclined plane, this means it has an X-component and a Y-component:

W=W_{X}+W_{Y}

W_{X}=m.g.cos(\theta)

W_{Y}=m.g.sin(\theta)

Therefore the correct option is c

Alex777 [14]3 years ago
5 0

Explanation:

When a box is placed in the friction less plane inclined at an angle θ. The forces acting on the box are

1. Weight of the box, W = m g

2. Force of friction, f

3. Normal force, N

When we resolve these forces in horizontal and vertical components, we get :

N=mg\ cos\theta

f=mg\ sin\theta

We know that the direction of gravitational force is always in downward direction. So, the gravitational force on the box is directed vertically. Hence, the correct option is (a).

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Two capacitors are connected in series and the combination is charged to 120V. There's 90.0V across one capacitor, whose capacit
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0.84μF

Explanation:

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A block (6 kg) initially compresses spring #1 (k = 2000 N/m) by 60 cm from its equilibrium point. When the block is released, it
mart [117]

Answer:

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Explanation:

In this problem we have that the elastic energy of the spring becomes part kinetic energy and the part in work against the force of friction, so, to use the law of conservation of energy, the decrease in energy is the rubbing force work

        W_{fr}= Ef - E₀

Let's look for the energies

Initial

        E₀ = Ke = ½ k₁  x₁²

Final, this is just before starting to compress the spring

        Ef = Ke = ½ m v²

The work of the rubbing force is

       W_{fr}= -fr x

Let's write Newton's second law the y axis

       N-W = 0

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      fr = μ N

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Let's replace

      -μ mg x = ½ m v² - ½ k₁ x₁²

       v² = 2/m (½ k₁ x1₁² -μ mg x)

       v² = 2/6  (½ 2000 0.6²2 - 0.5  6  9.8 1) = 1/3 (360 - 29.4)

       v = 3.13 m / s

With this value we calculate the energy of the block

       K = ½ m v²

       K = ½  6  3.13²

       K = 29.39 J

Calculate eenrgy of the spring ke 1

      Ke = ½ k₁ x₁²

      Ke = ½ 2000 0.60²

      Ke = 360 J

4 0
3 years ago
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