30. E=2*10^5 I=30000 L=600 W=25 y = dy dx = W 120EIL 3 (-x ² + 21³x² - (^x) W 120EIL (-5X² + 6(³X²³-1²) U assume as р -5sỉ x 10 - Using MATLAB, Solve x from P(x)= 0 using Bisection method between a=100 and b=300 (3% allowable error) Put the obtained value of x to get value of y
30. E=2*10^5 I=30000 L=600 W=25 y = dy dx = W 120EIL 3 (-x ² + 21³x² - (^x) W 120EIL (-5X² + 6(³X²³-1²) U assume as р -5sỉ x 10 - Using MATLAB, Solve x from P(x)= 0 using Bisection method between a=100 and b=300 (3% allowable error) Put the obtained value of x to get value of y
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
Related questions
Question

Transcribed Image Text:SP.
E=2*10^5
I=30000
L=600
W=25
y =
dy
dx
=
W
120EIL
3
- x² +21²³x²³ - 1+x)
W
2-₁²)
120EIL ( = 5x² + 6(³X²-(+)
IV
assume as р
P = = 5x² + 62²x² - L^=0
Using MATLAB,
Solve x from P(x)= 0 using Bisection method
between a=100 and b=300 (3% allowable error)
Put the obtained value of x to get value of y
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