Elements Of Electromagnetics
Elements Of Electromagnetics
7th Edition
ISBN: 9780190698614
Author: Sadiku, Matthew N. O.
Publisher: Oxford University Press
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Please only answer if you’re 100% sure PLEASE! Please show all the equations and STEPS to resolve this problem please
appear to the left of the decimal.
A wire made from Alloy A has a 3 millimeter
[mm]
diameter and is 1.25 feet
[ft]
long.
A stress is created by applying a force over the
circular cross-sectional area of the wire, where
the circular area is given by: A = a?.
This stress causes a strain of 0.0045
тт
тт
(b) Determine the force used to stretch the
wire, in units of newtons
[N]
expand button
Transcribed Image Text:appear to the left of the decimal. A wire made from Alloy A has a 3 millimeter [mm] diameter and is 1.25 feet [ft] long. A stress is created by applying a force over the circular cross-sectional area of the wire, where the circular area is given by: A = a?. This stress causes a strain of 0.0045 тт тт (b) Determine the force used to stretch the wire, in units of newtons [N]
300
250
200
6 150
100
Alloy A
50
- -Alloy B
..• Alloy C
0.005
0.01
0.015
0.02
0.025
Strain (e) [mm/mm]
(a) What is the Young's Modulus of Alloy A?
Express the answer in appropriate units. Use
an SI prefix such that only 1, 2 or 3 digits
appear to the left of the decimal.
A wire made from Alloy A has a 3 millimeter
[mm]
diameter and is 1.25 feet
[ft]
long.
A stress is created by applying a force over the
circular cross-sectional area of the wire, where
the circular area is given by: A = n r².
This stress causes a strain of 0.0045
тт
тт
Stress (a) [MPa]
expand button
Transcribed Image Text:300 250 200 6 150 100 Alloy A 50 - -Alloy B ..• Alloy C 0.005 0.01 0.015 0.02 0.025 Strain (e) [mm/mm] (a) What is the Young's Modulus of Alloy A? Express the answer in appropriate units. Use an SI prefix such that only 1, 2 or 3 digits appear to the left of the decimal. A wire made from Alloy A has a 3 millimeter [mm] diameter and is 1.25 feet [ft] long. A stress is created by applying a force over the circular cross-sectional area of the wire, where the circular area is given by: A = n r². This stress causes a strain of 0.0045 тт тт Stress (a) [MPa]
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