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kkurt [141]
3 years ago
9

A body weighing 50 N is placed on a wooden table. How much force is required to set it into motion? Coefficient of friction betw

een the table and the body is 0.3.​
Physics
1 answer:
tigry1 [53]3 years ago
4 0

If the coefficient of static friction is 0.3, then the minimum force required to get it moving is equal in magnitude to the maximum static friction that can hold the body in place.

By Newton's second law,

• the net vertical force is 0, since the body doesn't move up or down, and in particular

∑ <em>F</em> = <em>n</em> - <em>mg</em> = <em>n</em> - 50 N = 0   ==>   <em>n</em> = 50 N

where <em>n</em> is the magnitude of the normal force; and

• the net horizontal force is also 0, since static friction keeps the body from moving, with

∑ <em>F</em> = <em>F'</em> - <em>f</em> = <em>F'</em> - <em>µn</em> = <em>F'</em> - 0.3 (50 N) = 0   ==>   <em>F'</em> = 15 N

where <em>F'</em> is the magnitude of the applied force, <em>f</em> is the magnitude of static friction, and <em>µ</em> is the friction coefficient.

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The sun emits energy in the form of electromagnetic waves produced by nuclear reactions deep in the sun's interior. Assume that
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I = W / 4π R_{s}²,   P = W / 2π c R_{s}², Io /I_{earth} = 10⁴  

Explanation:

The intensity is defined as the ratio between the emitted power and the area of ​​the spherical surface

               I = P / A

Since the emitted power is constant and has a value of W for this case, let's look for the area of ​​the sphere on the surface of the sun

             A = 4π R_{s}²

             I = W / 4π R_{s}²

.- The radiation pressure for total absorption is

             P = S / c

Where S is the Pointer vector that is equal to the intensity

Let's replace

             P = W / 2π c R_{s}²

.- We repeat for r = R_{s}/2

              I₂ = W / 4π (R_{s}/ 2)²

              I₂ = 4 W / 4π R_{s}²

              I₂ = 4 Io

              I₀ = W / 4piRs2

    We calculate the radiation pressure

             P₂ = I₂ / c

             P₂ = 4 I₀ / c

             P₂ = 4 (W / 4pi c Rs2)

.- the relationship between these magnitudes is

            I₂ / I₀ = 4

            P₂ / P₀ = 4

Let's calculate the intensity on the surface where the Earth is

            r = 1.50 10¹¹ m

           I_{earth} = W / 4π r²

           Io / I_{earth}   = r² /R_{s}²

          Io /I_{earth}  = (1.5 10¹¹ / 6.96 10⁸) 2

          Io /I_{earth} = 4.6 10⁴

          Io /I_{earth} = 10⁴

4 0
4 years ago
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