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defon
3 years ago
11

MY NOTES A spring with a mass of 2 kg has a damping constant 14 kg/s. A force of 3.6 N is required to keep the spring stretched

0.3 m beyond its natural length. The spring is stretched 0.6 m beyond its natural length and then released. Find the position of the mass at any time t. (Assume that movement to the right is the positive x-direction and the spring is attached to a wall at the left end.)
Physics
1 answer:
il63 [147K]3 years ago
7 0
Answer: What’s the question?
Explanation: everything looks good for this!! I understand now :) I think ❤️ pls give me Brainly!
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A small charge q is placed near a large spherical charge Q. The force experienced by both charges is F. The electric eld created
anastassius [24]

The electric field created by Q at the position of q is \frac{F}{Q}.

The given parameters:

  • <em>Magnitude of charge, = q</em>
  • <em>Spherical charge, = Q</em>
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The electric field created by Q at the position of q is calculated as follows;

E = \frac{F}{Q} \\\\

where;

  • <em>E is the magnitude of electric field strength </em>
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Thus, the electric field created by Q at the position of q is \frac{F}{Q}.

Learn more about electric field here: brainly.com/question/14372078

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3 years ago
A 0.075 kg ball in a kinetic sculpture is raised 1.33 m above the ground by a motorized vertical conveyor belt. A constant frict
irinina [24]

Answer : The total work done in raising the ball is, 0.98 J

Explanation : Given,

Mass of the ball = 0.075 kg

Height raised of the ball = 1.33 m

As we know that the object is moving with the constant velocity, that means the work done against the gravity will be the net-work done.

So, the work done will be:

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where,

w = work done

m = mass of ball

h = height of ball

g = acceleration due of gravity = 9.8m/s^2

Now put all the given values in the above formula, we get:

w=(0.075kg)\times (9.8m/s^2)\times (1.33m)

w=0.97755J=0.98J

Thus, the total work done in raising the ball is, 0.98 J

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kumpel [21]

To solve this problem we must keep in mind the concepts related to angular kinematic equations. For which the angular velocity is defined as

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In this case we do not have a final angular velocity, then

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\alpha = \frac{910}{0.167}

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