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Tamiku [17]
3 years ago
6

A dc motor with its rotor and filed coils connected in serieshas an internal resistance of

Physics
1 answer:
andrey2020 [161]3 years ago
3 0

Answer:

(a): I  = 4.6875 A

(b): P = 562.5 W

(c): P mech = 492.1875 W

Explanation:

Data Given:

V= 120 V

E= 105 V

R= 3.2 Ω

To find:

(a): I = ?

As we know that  in a DC series motor the equation to be used will be:

V = Ε + (I) (R)

120 V = 105 V + ( I ) (3.2 Ω),

I= 15/3.2

I= 4.6875 A  ans

Now moving towards Power delivered i.e.

(b): P del :

 P del = V X I = (120 V) (4.6875 A) = 562.5 W. ans

c) P mech = ?

The mechanical power output is the electrical power input minus the rate of dissipation of energy in the motor’s resistance (assuming that there are no other power losses):  

The power P dissipated in the resistance r is

P dsptd = I²r = (4.6875 A)² X(3.2 Ω) = 70.3125 W

P mech = P del - P dsptd

P mech = 562.5 W — 70.3125 W = 492.1875 W Ans

Hope it is clear

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A 5.0-kg box has an acceleration of 2.0 m/s2 when it is pulled by a horizontal force across a surface with μK = 0.50. Find the w
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Answer:a) 34.5 N; b) 24.5 N; c) 10 N; d) 1J

Explanation: In order to solve this problem we have to used the second Newton law given by:

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F= m*a+f=5 Kg*2 m/s^2+0.5*5Kg*9.8 m/s^2= 34.5 N

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A 125-kg astronaut (including space suit) acquires a speed of 2.50 m/s by pushing off with her legs from a 1900-kg space capsule
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(a) 0.165 m/s

The total initial momentum of the astronaut+capsule system is zero (assuming they are both at rest, if we use the reference frame of the capsule):

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The final total momentum is instead:

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where

m_a = 125 kg is the mass of the astronaut

v_a = 2.50 m/s is the velocity of the astronaut

m_c = 1900 kg is the mass of the capsule

v_c is the velocity of the capsule

Since the total momentum must be conserved, we have

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m_a v_a + m_c v_c=0

Solving the equation for v_c, we find

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(negative direction means opposite to the astronaut)

So, the change in speed of the capsule is 0.165 m/s.

(b) 520.8 N

We can calculate the average force exerted by the capsule on the man by using the impulse theorem, which states that the product between the average force and the time of the collision is equal to the change in momentum of the astronaut:

F \Delta t = \Delta p

The change in momentum of the astronaut is

\Delta p= m\Delta v = (125 kg)(2.50 m/s)=312.5 kg m/s

And the duration of the push is

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So re-arranging the equation we find the average force exerted by the capsule on the astronaut:

F=\frac{\Delta p}{\Delta t}=\frac{312.5 kg m/s}{0.600 s}=520.8 N

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(c) 25.9 J, 390.6 J

The kinetic energy of an object is given by:

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For the astronaut, m = 125 kg and v = 2.50 m/s, so its kinetic energy is

K=\frac{1}{2}(125 kg)(2.50 m/s)^2=390.6 J

For the capsule, m = 1900 kg and v = 0.165 m/s, so its kinetic energy is

K=\frac{1}{2}(1900 kg)(0.165 m/s)^2=25.9 J

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