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yarga [219]
3 years ago
9

Three boxes rest side-by-side on a smooth, horizontal floor. Their masses are 5.0 kg, 3.0 kg, and 2.0 kg, with the 3.0-kg mass i

n the center. A force of 50 N pushes on the 5.0-kg box, which pushes against the other two boxes. What magnitude force does the 5.0-kg box exert on the 3.0-kg box?

Physics
1 answer:
Fed [463]3 years ago
6 0

Answer:25 N

Explanation:

Given

mass of 5 , 3 & 2 kg blocks lie on floor

Force on 50 N pushes the 5 kg box

Let N_1 be the reaction on 2 kg box therefore

N_1=2\times a

where a is the acceleration of the system

N_2=reaction on 3 kg block by 5 kg block

N_2-N_1=3a

N_2=5a

Now for 5 kg block

F-N_2=5a

F=10a

a=\frac{F}{10}=5 m/s^2

Force exerted by 5 kg block on 3 kg block is

N_2=5\times 5=25 N

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The new velocity after 4 s is 40 m/s

The height of the spaceship above the ground after 5 seconds is 1,127.5 m

The given parameters for the first question;

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  • acceleration of the car, a = - 9 m/s²
  • time of motion, t = 4 s

The new velocity after 4 s is calculated as;

v = u + at

v = 76 + (-9)(4)

v = 76 - 36

v = 40 m/s

(5)

The given parameters;

  • height above the ground, h = 500 m
  • velocity of spaceship, u = 150 m/s
  • time of motion, t = 5

The height of the spaceship above the ground after 5 seconds is calculated as;

h_y = h_0 + ut - \frac{1}{2}gt^2\\\\h_y = 500 + (150\times 5) -  (0.5\times 9.8 \times 5^2)\\\\h_y = 1,127.5 \ m

Learn more here: brainly.com/question/24527971

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3 years ago
Which type of electromagnetic radiation carries the most energy and has the highest frequency?
jek_recluse [69]

Answer:

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Explanation:

Gamma rays is at the end of the electromagnetic spectrum, and has the highest energy. It propagates through space at 3x10^8 m/s and has the smallest wavelength and the highest frequency. It is given off by atoms of element as they undergo nuclear disintegration.

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Could someone help me to solve this que?
Rashid [163]

Answer:

The speed of the ball B is 6.4 m/s. The direction is 50 degrees counterclockwise.

Explanation:

Assuming the collision is elastic, use the conservation of momentum to solve this problem. The conservation law implies that:

m\vec v_{A0}+m\vec v_{B0} = m\vec v_{A1}+m\vec v_{B1}

(the total momentum of the two balls is the same before (index 0) and after (index 1) the collision). Since B is stationary and A and B have the same mass, this simplifies to:

\vec v_{A0} = \vec v_{A1}+\vec v_{B1}

and allows us to determine the velocity of ball B after the collision:

\vec v_{B1} = \vec v_{A0}-\vec v_{A1}

The above involves vectors. Your problem suggests to use the component method, which I am assuming means solving the above equation separately along the x and y axes. Define x to align with the original line of motion of the ball A before the collision, and y to be perpendicular to x, pointing up:

v_{B1x} = v_{A0x}-v_{A1x}\\v_{B1y} = v_{A0y}-v_{A1y}

We just need to compute the x- and y-components of the known velocity of the ball A. Drs. Sine and Cosine come to help here.

v_{A1x} = |v_{A1}|\cos 40^\circ\\v_{A1y} = |v_{A1}|\sin 40^\circ

so

v_{B1x} = |v_{A0}|\cos 0^\circ-|v_{A1}|\cos 40^\circ=(10.0-7.7\cdot 0.77) \frac{m}{s}\approx 4.1\frac{m}{s}\\v_{B1y} = |v_{A0}|\sin 0^\circ-|v_{A1}|\sin 40^\circ=(0-7.7\cdot 0.64) \frac{m}{s}\approx -4.9\frac{m}{s}

The speed of the ball B is |v_{B1}| = \sqrt{4.1^2+(-4.9)^2}\frac{m}{s}\approx 6.4 \frac{m}{s}. The direction (angle from horizontal) is \beta = \arcsin (-\frac{4.9}{6.4})\approx -50^\circ, i.e., 50 degrees counterclockwise.

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