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Kruka [31]
3 years ago
13

g We saw in class that in a pendulum the string does no work. We also saw that the normal force does no work on an object slidin

g down a ramp. (a) Explain why the tension in the string of a pendulum does no work. (b) Explain why the normal force does no work on an object sliding down a ramp. (c) Give an example of a situation where tension does do work on an object. (d) Give an example of a situation where friction does positive work on something.
Physics
2 answers:
Ymorist [56]3 years ago
5 0

Answer:

From question (a) and (b) the pendulum motion is perpendicular to the force so the normal force will do no work and the tension in the string of the pendulum will not work

       i.e Normal \ Force(N)  = mg cos \theta

And \theta = 90 so

           N = 0

c

An example will be a where a stone is attached to the end of a string and is made to move in a circular motion while keeping the other end of the string in a fixed position        

d

A dog walking along a surface which has friction, here the frictional force would acting in the direction of the motion and this would do positive work  

Explanation:

atroni [7]3 years ago
5 0

Answer:

a) θ=90º, b) θ=90º, c) θ=0º W =F x, d) θ=180º W = -fr x

Explanation:

The job is defined by

       W = F. dx

Where the point is the dot product

      W = F dx cos θ

Let's apply this equation to our case

 

a) the attention is perpendicular to the arc of the displacement, and the displacement is parallel to the arc, so the angle between the tension and the displacement is 90º so the cosine is zero

        W = 0

b) The normal is the reaction to the weight of the body, so it is perpendicular to the surface and the displacement is parallel to the surface, the angle between these two is 90º

      W = 0

c) when we pull a body with a rope the tension of the rope does work on the body

         W = T x

d) When we pull a body on a rough surface, the friction force creates a job because it is the angle between friction and the 180º displacement

         W = - fr x

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Answer:

m≈501.57 g

Explanation:

The density formula is:

d=m/v

Let’s rearrange the formula for m. m is being divided by v. The inverse of division is multiplication, so multiply both aides by v.

d*v= m/v*v

d*v=m

The mass can be found by multiply the density and the volume.

m=d*v

The density is 1.06 grams per milliliter and the volume is 473.176 milliliters.

d= 1.06 g/mL

v= 473.176 mL

Substitute the values into the formula.

m= 1.06 g/mL * 473.176 mL

Multiply. When multiplying, the mL will cancel out.

m= 501.56656 g

Let’s round to the nearest hundredth. The 6 in the thousandth place tells us to round the 6 to a 7 in the hundredth place.

m ≈501.57 g

The mass is about 501.57 grams.

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3 years ago
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In a fission experiment observed by Hahn and Strassman, uranium-235 was bombarded by neutrons. The products of this ission react
wlad13 [49]

Answer:

helium-4 (90%) or tritium (7%).

Explanation:

hope it helped u buddy

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What is the correct classification of a mixture in which both a solid and a liquid are visible?
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Answer:

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Explanation:

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Explanation:

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