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spayn [35]
3 years ago
6

What would be the distance moved if we had a 70 n force and work done is 8j

Physics
1 answer:
Lostsunrise [7]3 years ago
3 0

Answer:

0.1143m

Explanation:

W=f×s

8=70s

make s the subject of the formula

s=8/70

=0.1143m

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If a man does 4500 J of work from a high rise building of 10 m, what is his mass?
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Explanation:

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Consider a semicircular ring of radius R. Its linear mass density varies as lambda =lambda not sin theta. Locate its centre of m
bearhunter [10]

Answer:

(0, πR/4)

Explanation:

The linear mass density (mass per length) is λ = λ₀ sin θ.

A short segment of arc length is ds = R dθ.

The mass of this short length is:

dm = λ ds

dm = (λ₀ sin θ) (R dθ)

dm = R λ₀ sin θ dθ

The x coordinate of the center of mass is:

X = ∫ x dm / ∫ dm

X = ∫₀ᵖ (R cos θ) (R λ₀ sin θ dθ) / ∫₀ᵖ R λ₀ sin θ dθ

X = R ∫₀ᵖ sin θ cos θ dθ / ∫₀ᵖ sin θ dθ

X = R ∫₀ᵖ ½ sin 2θ dθ / ∫₀ᵖ sin θ dθ

X = ¼R ∫₀ᵖ 2 sin 2θ dθ / ∫₀ᵖ sin θ dθ

X = ¼R (-cos 2θ)|₀ᵖ / (-cos θ)|₀ᵖ

X = ¼R (-cos 2π − (-cos 0)) / (-cos π − (-cos 0))

X = ¼R (-1 + 1) / (1 + 1)

X = 0

The y coordinate of the center of mass is:

Y = ∫ y dm / ∫ dm

Y = ∫₀ᵖ (R sin θ) (R λ₀ sin θ dθ) / ∫₀ᵖ R λ₀ sin θ dθ

Y = R ∫₀ᵖ sin² θ dθ / ∫₀ᵖ sin θ dθ

Y = R ∫₀ᵖ ½ (1 − cos 2θ) dθ / ∫₀ᵖ sin θ dθ

Y = ½R ∫₀ᵖ (1 − cos 2θ) dθ / ∫₀ᵖ sin θ dθ

Y = ½R (θ − ½ sin 2θ)|₀ᵖ / (-cos θ)|₀ᵖ

Y = ½R [(π − ½ sin 2π) − (0 − ½ sin 0)] / (-cos π − (-cos 0))

Y = ½R (π − 0) / (1 + 1)

Y = ¼πR

4 0
3 years ago
Two blocks connected by a light string are being pulled across a frictionless horizontal tabletop by a hanging 16.2-N weight (bl
Artemon [7]

Newton's second law allows us to find the results for the string tensions are:

  • T₁ = 6.7 N
  • T₂ = 16.54 N

Newton's second law gives a relationship between force, mass and acceleration of bodies

            ∑ F = ma

Where the bold letters indicate vectors, F is the force, m the mass and the acceleration.

Free-body diagrams are representations of the forces applied to bodies without the details of them.

The reference system is a coordinate system with respect to which the forces decompose, in this case the x-axis is parallel to the plane and the positive direction in the direction of movement, the y-axis is perpendicular to the plane.

In the attachment we see a free-body diagram of the three-block system.

Let's apply Newton's second law to each body.

Block C

Y-axis

       W_c -T_2 = m_c a

Block A

X axis  

       T_2 - T_1 - W_a_x = m_a a  

Y axis  

       N_a - W_a_y = 0  

Block B

X axis

      T_1 - W_b_x = m_b a  

Y axis

      N_b - W_b_y =0

Let's  use trigonometry to find the components of the weight.

Block A

         cos θ = \frac{W_a_y}{W_a}  

         sin θ = \frac{W_a_x}{W_a}

         W_a_y = W_a cos \theta

         W_a_x= W_a sin \theta

Block B

        cos θ = \frac{W_b_y}{W_b}

        sin θ =  \frac{W_b_x}{W_b}

        W_b_y = W_b cos \theta \\W_b_x = W_b sin \theta

Let's write our system of equations.

     W_c - T_2 = m_c a \\           T_2 - T_1 - W_a_x = m_a a \\T_1 - W_b_x = m_b a

 

Let's find the acceleration of the bodies, adding the equations.

     W_c - W_a_x - W_b_x = ( m_a+m_b+m_c) a\\  

         

The weight is

    W = mg

Let's  substitute

         (m_c - m_a -m_b ) g \ sin \theta = ( m_c+m_a+m_b)  \ a  \\a= \frac{ m_c-m_a-m_b  }{ m_a+m_b+m_c} \ g sin \theta

Indicate ma mass of the block a ma = 1.00 kg, the mass of the block b mb = 2.2 kg and the weight of the block c Wc = 16.2 N, let's find the mass of block c.

          m_c = Wc / g

          m_c = 16.2 / 9.8

          m_c = 1.65 kg

we substitute the values

          a= \frac{1.65 -2.20 -1.00}{1.65+2.20+1.00} \ 9.8 \ sin \theta  \\a= -0.3096 sin \theta

The negative sign indicates that the system is descending, to be able to give a specified value an angle is needed, they assume that the angle of the ramp is 45º

          a = - 0.3196 sin 45

          a = -0.226 m / s

Taking the acceleration we are going to look for the tensions.

From the equation of block C

           W_c - T_2 = m_c a \\T_2 = m_c ( g-a)\\T_2 = 1.65 ( 9.8 + 0.226)

            T₂ = 16.54 N

From the equation of block B

          T_1 - W_b_x = m_b a\\T_1 = m_b (a + g sin \theta)\\T_1 = 1.00 (-0.226 + 9.8 \ sin 45)

           T₁ = 6.7 N

In conclusion using Newton's second law we can find the results for the string tensions are:

  •  T₁ = 6.7 N
  •  T₂ = 16.54 N

Learn more here:  brainly.com/question/20575355

7 0
3 years ago
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