Physics Assignment Solutions (Spring 2012) - PHY101, Exercises of Physics

The solutions to assignment 2 for the physics 101 course offered in spring 2012. The assignment includes four questions covering topics such as arc length, angular displacement, and wave speed in a string. Students are provided with step-by-step solutions to help them understand the concepts.

Typology: Exercises

2011/2012

Uploaded on 08/03/2012

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Solution Assignment 2: (Spring 2012) Physics
PHYSICS (PHY101)
TOTAL MARKS: 20
Due Date: 03/05/2012
Question # 1
What is the value of arc length in the shown figure below? Marks 3
Radius = 0.35m
Solution
First of all convert the given angle into radian measure i.e. 60˚= π/3rad
Now apply the formula S = rθ
S = rθ
= 0.35* π/3
= 0.35*22÷7*3
= 0.37m
Question # 2
In the fig shown below, at 12:10, the initial angular position of the minute hand is 60˚.
After 15 minutes have passed, what is the minute hand’s angular displacement? Marks 5
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Solution Assignment 2: (Spring 2012) Physics

PHYSICS (PHY101)

TOTAL MARKS: 20

Due Date: 03/05/

Question # 1 What is the value of arc length in the shown figure below? Marks 3

Radius = 0.35m

Solution

First of all convert the given angle into radian measure i.e. 60˚= π/3rad Now apply the formula S = rθ S = rθ = 0.35* π/ = 0.3522÷7 = 0.37m

Question # 2

In the fig shown below, at 12:10, the initial angular position of the minute hand is 60˚. After 15 minutes have passed, what is the minute hand’s angular displacement? Marks 5

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Solution: Angular displacement in the counterclockwise direction is positive, where as clockwise it is taken as negative.

∆θ = θf - θi

Or

= - π/2rad

Question # 3 Give your opinion on the following statement, “Wave speed in a string is a function of frequency, so if anyone increases the wave frequency, the wave speed will increase, too.” If yes give an example, if no explain it.

Solution

No. The speed of a wave in a string is fixed by the tension and linear density of the string. Increasing wave frequency will cause a decrease in wavelength, but no change in wave speed. Marks = 6

Question # 4

Suppose that a rocket provides 58 N·m of torque for 3.0 s. What is the amount of change in the Satellite’s angular momentum? Marks = 6

Solution:

As we know that

*τ∆t = ∆L ∆L = (58)(3) = 174kg.m 2 /s

>>>>>Good Luck>>>>>>>>>>>>>>>>>>>>>>>>>>>>**

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