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hram777 [196]
4 years ago
7

An elevator filled with passengers has a mass of 1.70×103kg. (a) The elevator accelerates upward from rest at a rate of 1.20m/s2

for 1.50 s. Calculate the tension in the cable supporting the elevator. (b) The elevator continues upward at constant velocity for 8.50 s. What is the tension in the cable during this time? (c) The elevator decelerates at a rate of 0.600m/s2 for 3.00 s. What is the tension in the cable during deceleration? (d) How high has the elevator moved above its original starting point, and what is its final velocity?
Physics
1 answer:
Anton [14]4 years ago
5 0

Answer with Explanation:

We are given that  mass of an elevator filled with passengers  =1.70\times 10^3 Kg

a.a=1.2 m/s^2

t=1.50 s

Initial velocity=0

We have to calculate the tension in the cable supporting the elevator.

According to newton's second  law,the net force is given by

F_net=\sum F=ma

F-mg=ma

Substitute the values then we get

F=ma+mg=m(a+g)=1.7\times 10^3(1.2+9.8)=1.87\times 10^4 N

Hence, the tension in the cable supporting the elevator=1.87\times 10^4 N

b.t=8.5 s

We have to find the tension in the table during this time.

Fnet=0

F=W=1.7\times 10^3\times 9.8=1.67\times 10^4 N

Hence, the tension in the cable during this  time =1.67\times 10^4 N

c. Deceleration=0.6 m/s^2

t=3 s

We have to find the tension in the cable during deceleration.

F-mg=-ma

F=mg-ma=m(g-a)

F=1.7\times 10^3(9.8-0.6)=1.56\times 10^4 N

Hence, the tension in the cable during deceleration=1.56\times 10^4 N.

d.We have to find that the height  of elevator moved  above its original  staring point .

We have to find the final velocity.

y_1=ut_1+\frac{1}{2}a_1t_1^2

y_1=0(1.50+\frac{1}{2}(1.2)(1.5)=1.35 m

Final velocity

v_1=a_1t_1

v_1=(1.2)(1.5)=1.8 m/s

y_2=v_1t_1=(1.8)(8.5)=15.3 m

The third distance y_3  is up in the direction because the elevator decelerate upward which mean the distance is positive and is given by

y_3=(1.8)(3)-\frac{1}{2}(0.6)(3)^2=2.7 m

The total distance moved by elevator from its original position

d=1.35+1.8+2.7=19.35 m

Final velocity=0

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A 25-g string is stretched with a tension of 43 N between two fixed points 12 m apart. What is the frequency of the second harmo
Svetllana [295]

Answer:

The frequency of the second harmonic (2f_o) is 11.97 Hz.

Explanation:

Given;

mass of the string, m = 25 g = 0.025kg

tension on the string, T = 43 N

length of the string, L = 12 m

The speed of wave on the string is given as;

v = \sqrt{\frac{T}{\mu} }

where;

μ is mass per unit length = 0.025 / 12 = 0.002083 kg/m

v = \sqrt{\frac{43}{0.002083} }\\\\v  = 143.678 \ m/s

The wavelength of the first harmonic wave is given as;

L = \frac{1}{2} \lambda _o\\\\\lambda _o = 2L \\\\\lambda _o = 2 \ \times \ 12\\\\\lambda _o = 24 \ m

The frequency of the first harmonic is given as;

f_o = \frac{v}{\lambda _o} = \frac{v}{2L} = \frac{143.678}{24} = 5.99 \ Hz\\\\

The wavelength of the second harmonic wave is given as;

L = \lambda_1 \\\\\lambda_1 = 12 \ m

The frequency of the second harmonic is given as;

f_1 = \frac{v}{\lambda _1} = \frac{143.678}{12} = 11.97 \ Hz = 2(\frac{v}{\lambda _0}) = 2f_o

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8 0
3 years ago
Find the resistance at 50°c of copper wire 2mm in diameter and 3m long
mr Goodwill [35]
0.0179 ohms for copper.

0.0184 ohms for annealed copper



Ď = R (A/l) where

Ď = electrical resistivity

R = electrical resistance of a uniform specimen

A = cross sectional area

l = length



Solve for R by multiplying both sides by l/A

R = Ď(l/A)



The cross section of the wire is pi * 1^2 mm = 3.14159 square mm = 3.14159e-6 square meters.

The length is 3 meters. So l/A = 3/3.14159e-6 = 9.5493e5



Ď for copper is 1.68e-8 so 1.68e-8 * 9.5493e5 = 1.60e-2 ohms at 20 C

But copper has a temperature coefficient (α) of 0.00386 per degree C.

So the resistance value needs to be adjusted based upon how far from 20 C the temperature is.

50 - 20 = 30 C

So 0.00386 * 30 = 0.1158 meaning that the actual resistance at 50 C will be 11.58% higher.

So 1.1158 * 0.016 = 0.0179 ohms.



If you're using annealed copper, the values for Ď and the temperature coefficient change.

Ď = 1.72e-8

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Doing the math, you get

1.72e-8 * 9.5493e5 * (1 + 30 * 0.00393) = 0.0184 ohms
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Answer:

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If for instance o was very large the image would be at the focal length

6 0
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