Example 19-9. Taking fifth order differences of U, to be constant and given Ug, U1, UU5, prove that1U 1=25(c-b) + 3(a c)256where a = Uo + U5, b= U1+ U4, c=U2+ Uz-

Answered: Image /qna-images/answer/8e3ea8b7-c8f8-4849-9522-4462effe5285.jpg

Answered: /Example 19.9. Taking fifth order…

MATLAB: An Introduction with Applications

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Author:Amos Gilat

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Given uo, u1, U2, U3, U4 and u5 and assuming the fifth order differences to be constant, prove that 25(c - b) + 3(a – c) C U2.5 2 256 where a = uo + U5, b = u1 + U4, C = U2·+ Uz.
1. Simplify and write your answer in rectangular form. (4.5315-j2.1131)+10cjs43.0864– 10el0.5236+ 9.219549.3987 (6+j7)(8-j4)(7230 –5+j8)) [(3+j4)²[2cjs30 + 2220 + 6ej0.252|] (3 + j7)(5cjs25) + (3430)2

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/Example 19.9. Taking fifth order differences of U, to be constant and given Up, Uy Uy „U5, prove that U1=c+ 25 25(c-b) + 3(a – c) 256 where a = Uo + Us, b=U, + U4, c=U2+ Uz.