Find the number of solution of el + e2 + e3+e4 = 15,where e1, e2, e3 and e4 are non- negative integerswith 3 s el < 5, 4 < e2 < 6, 3 < e3 < 7, and 3se4<5?I want the step of the answer like this exampleExample 14Find the number of solution of e, + e; + e, = 17, where e, ez and ez are non-negative integers with 2 se, S 5, 3Se: 56, and 4se, S 7?Solution:The number of solutions with the indicated constraints is the coefficientof x27 in the expansion of+ x?)(x² + x³ + x* + x$)(x³ + x+ + x³ + x°)(x+ +(x5 + x6 + x + x® + x° + x+ x° + x1° + x²"). (x* +x + x + x' +x')= (x³ + 2x° + 3x7 + 4xº + 3x° + 2x1° + x+'). (x*

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Description: Find the number of solution of el + e2 + e3+e4 = 15,where e1, e2, e3 and e4 are non- negative integerswith 3 s el < 5, 4 < e2 < 6, 3 < e3 < 7, and 3se4<5?I want the step of the answer like this exampleExample 14Find the number of solution of e, + e;

To find the number of solutions of e1+e2+e3+e4=15, wheree1,e2,e3& e4 are non-negative integers…

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Find the number of solution of el + e2 + e3+e4 = 15, where el, e2, e3 and e4 are non- negative integers with 3 < el < 5, 4 < e2 < 6, 3 < e3 < 7, and 3

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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