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Dimas [21]
4 years ago
9

A gold wire has a 0.30 mm diameter cross section. Opposite ends of this wire are connected to the terminals of a 1.5 V battery.

If the length of the wire is 5.5 cm, how much time, on average, is required for electrons leaving the negative terminal of the battery to reach the positive terminal? Assume the resistivity of gold is 2.44 10-8 Ω·m.
Physics
1 answer:
ANEK [815]4 years ago
8 0

Answer :

The time is 0.46 sec.

Explanation:

Given that,

Diameter = 0.30 mm

Voltage = 1.5 V

Length = 5.5 cm

Resistivity of gold \rho= 2.44\times10^{-8}\ \Omega m

We know that,

The resistance is

R=\dfrac{\rho L}{A}...(I)

The current is

I=\dfrac{V}{R}...(II)

Put the value of R

I=\dfrac{V}{\dfrac{\rho L}{A}}

I=\dfrac{VA}{\rho L}

We need to calculate the drift velocity

Using formula of drift velocity

v_{d}=\dfrac{I}{neA}

v_{d}=\dfrac{\dfrac{VA}{\rho L}}{neA}

v_{d}=\dfrac{V}{ne\rho L}

Put the value into the formula

v_{d}=\dfrac{1.5}{5.90\times10^{28}\times1.6\times10^{-19}\times5.5\times10^{-2}\times2.44\times10^{-8}}

v_{d}=11.8\times10^{-2}\ cm/s

We need to calculate the time

Using formula of time

t=\dfrac{L}{v_{d}}

Put the value into the formula

t=\dfrac{5.5}{11.8\times10^{-2}}

t=0.46\ sec

Hence, The time is 0.46 sec.

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2 years ago
While practicing S-turns, a consistently smaller half-circle is made on one side of the road than on the other, and this turn is
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Answer:

The answer is "4-5-6 because the bank is growing too quickly in the beginning of its turn".

Explanation:

The S-turns is also known as the reference technique, in which the ground track of the aircraft on both sides of a defined ground-based straight-line distance represents 2 different but equivalent circles.  

Throughout the S-turns, on either side of the road, a progressively smaller half-circle is formed, and this turn does not stop until the road or reference line is crossed during the early part of the turn, the twists increase too quickly.

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3 years ago
A 2.0 kg, 20-cm-diameter turntable rotates at 100 rpm ons tionless bearings. Two 500 g blocks fall from above, hit the tum ble s
Verdich [7]

There are mistakes in the question.The correct question is here

A 2.0 kg, 20-cm-diameter turntable rotates at 100 rpm on frictionless bearings. Two 500 g blocks fall from above, hit the turntable simultaneously at opposite ends of a diameter, and stick. What is the turntable’s angular velocity, in rpm, just after this event?

Answer:

w=50 rpm

Explanation:

Given data

The mass turntable M=2kg

Diameter of the turntable d=20 cm=0.2 m

Angular velocity ω=100 rpm= 100×(2π/60) =10.47 rad/s

Two blocks Mass m=500 g=0.5 kg

To find

Turntable angular velocity

Solution

We can find the angular velocity of the turntable as follow

Lets consider turntable to be disk shape and the blocks to be small as compared to turntable

I_{turntable}w=I_{block1}w^{i}+I_{turntable}w^{i}+I_{block2}w^{i}

where I is moment of inertia

w^{i}=\frac{I_{turntable}w}{I_{block1}w^{i}+I_{block2}w^{i}+I_{turntable}w^{i}}\\   So\\I_{turntable}=M\frac{r^{2} }{2}\\I_{turntable}=2*(\frac{(0.2/2)}{2} )\\ I_{turntable}=0.01 \\And\\I_{block1}=I_{block2}=mr^{2}\\I_{block1}=I_{block2}=(0.5)*(0.2/2)^{2} \\ I_{block1}=I_{block2}==0.005\\so\\w^{i}=\frac{I_{turntable}w}{I_{block1}w^{i}+I_{block2}w^{i}+I_{turntable}w^{i}}\\w^{i}=\frac{0.01*(10.47)}{0.005+0.005+0.01} \\w^{i}=5.235 rad/s\\w^{i}=5.235*(60/2\pi )\\w^{i}=50 rpm

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