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Consider the integral considerat (24x² +10x). (x² + 5x² +1+ 4 (₂0) = under the substitution the above integral becomes LB (u) da B = ? f(a) = ? where b is ? 1 and B Where the new limits under substitution f(u) is a sait- able exponential function to be integrated with respect to u. These the the Valu es a real constant

Consider the integral considerat (24x² +10x). (x² + 5x² +1+ 4 (₂0) = under the substitution the above integral becomes LB (u) da B = ? f(a) = ? where b is ? 1 and B Where the new limits under substitution f(u) is a sait- able exponential function to be integrated with respect to u. These the the Valu es a real constant

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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Consider the integral So (240²2 + 100). (856 ² + 5x2²4 1 dc u (₂0) = Under the the substitution the above integral becomes SB (u) du where b is ? a real constant where I and B the new limits under substitution f(u) is a sait- able exponential function to be integrated with respect to u. These the the Valu es B = ? f(u) = ?
Transcribed Image Text:Consider the integral So (240²2 + 100). (856 ² + 5x2²4 1 dc u (₂0) = Under the the substitution the above integral becomes SB (u) du where b is ? a real constant where I and B the new limits under substitution f(u) is a sait- able exponential function to be integrated with respect to u. These the the Valu es B = ? f(u) = ?
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