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Andreyy89
2 years ago
3

A series LR circuit contains an emf source of 14 V having no internal resistance, a resistor, a 34 H inductor having no apprecia

ble resistance, and a switch. If the em across the inductor is 80% of its maximum value 4.0 s after the switch is closed, what is the resistance of the resistor? A) 1.9 Ω B) 1.50 Ω C) 14 Ω D) 5.0 Ω
Physics
1 answer:
Alexandra [31]2 years ago
8 0

Answer:

(a) 1.9 ohm

Explanation:

We have given voltage across LR circuit V_0=14V

Inductance L = 34 Henry

Time t = 4 sec

It is given that emf across the inductor is 80% of maximum value in 4 sec

The voltage across RL circuit is given by

V=V_0e^\frac{-t}{\tau } , here \tau is time constant which is \frac{L}{R} for RL circuit

Now according to question

14\times 0.8=14e^{\frac{-4}{\tau }}

\tau =17.9sec

We know that \tau =\frac{L}{R}

17.9=\frac{34}{R}

R = 1.9 ohm

So option (a) is correct

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Answer:

The mass of the cube is 420.8 kg.

Explanation:

Given that,

Length of edge = 38.9 cm

Density \rho= 7.15 \times10^{3}\ kg/m^3

We need to calculate the volume of cube

Using formula of volume

V = 38.9^3

V=0.058863\ m^3

We need to calculate the mass of the cube

Using formula of density

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m = V\times\rho

m =0.058863\times7.15 \times10^{3}

m=420.8\ kg

Hence, The mass of the cube is 420.8 kg.

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2 years ago
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To develop this problem it is necessary to use the concepts related to Impulse.

The impulse is defined as the change in velocity at the rate of mass, that is

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This change in velocity can be expressed as,

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L = 0.45*(12.8 - 3.2)

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Therefore the magnitude of the impulse is 4.32 Kg.m/s

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2 years ago
I WIL A 2.00-kg object traveling east at 20.0 m/s collides with a 3.00-kg object traveling west at 10.0 m/s. After the collision
pishuonlain [190]
Using the following given values:

Object 1:
Mass = M1 = 2 kg
Velocity before collision = Vb1 = 20 m/s
Velocity after collision = Va1 = -5 m/s 

Object 2:
Mass = M2 = 3 kg
Velocity before collision = Vb2 = -10 m/s
Velocity after collision = Va2 = ? m/s<span> 
</span>
Obtaining Va2 via law of conservation of momentum:

total momentum after collision = total momentum before collision
M1 * Va1 + M2 * Va2 = M1 * Vb1 + M2 * Vb2
2*-5 + 3Va2 = 2*20 + 3*-10
Va2 = 6.67

Total kinetic energy before collision:

KE1 = (1/2)*M1*Vb1^2 + (1/2)*M2*Vb2^2
<span>KE1 = (1/2)*2*(20)^2 + (1/2)*3*(-10)^2
KE1 = 550 J

</span>Total kinetic energy after collision:

KE2 = (1/2)*M1*Va1^2 + (1/2)*M2*Va2^2
<span>KE2 = (1/2)*2*(-5)^2 + (1/2)*3*(6.67)^2
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</span>
Total kinetic energy lost:

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4 0
2 years ago
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Answer:

They hit at the same time

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The vertical components of the velocity of both the bullets are same and thus, they fall at the same time.

<u>Answer: They hit at the same time</u>

5 0
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avanturin [10]

Answer:

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Explanation:

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