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Expand the integral. Sor o*(1)0(1) dt = dt - N" dt dt + N* dt -N°2 dt + dt + N°2 dt - N2 dt dt + N* dt + dt - dt N°2 dt - N*2 dt dt Step 3 of 4 Evaluate the integral. (Use the following as necessary: the overlap integral S, o, and t.) N°2 dt = N2 N2 -N°2 dt = N'2 -N°2 dt = N*2 N*2 dt = N*2 Therefore, foʻtwot) or = = N°? 2N²(1+S))

Expand the integral. Sor o*(1)0(1) dt = dt - N" dt dt + N* dt -N°2 dt + dt + N°2 dt - N2 dt dt + N* dt + dt - dt N°2 dt - N*2 dt dt Step 3 of 4 Evaluate the integral. (Use the following as necessary: the overlap integral S, o, and t.) N°2 dt = N2 N2 -N°2 dt = N'2 -N°2 dt = N*2 N*2 dt = N*2 Therefore, foʻtwot) or = = N°? 2N²(1+S))

Algebra for College Students
Algebra for College Students
10th Edition
ISBN:9781285195780
Author:Jerome E. Kaufmann, Karen L. Schwitters
Publisher:Jerome E. Kaufmann, Karen L. Schwitters
Chapter9: Polynomial And Rational Functions
Section9.2: Remainder And Factor Theorems
Problem 53PS
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Expand the integral. σ" (1)σ(1) dτ - O N° dt - N* dt - dt + N* dt O -N*2 dt + N°2 dt dt N°2 dt O -N dt + N* dt + N* dt - dt dt - N* dt dt dt Step 3 of 4 Evaluate the integral. (Use the following as necessary: the overlap integral S, o, and T.) N*2 dt = N*2 -N°2 dt = N*2 -N°2 dT = N*2 N°2 dt = N*2 Therefore, = 1 = N°? 2N²(1+s)
Transcribed Image Text:Expand the integral. σ" (1)σ(1) dτ - O N° dt - N* dt - dt + N* dt O -N*2 dt + N°2 dt dt N°2 dt O -N dt + N* dt + N* dt - dt dt - N* dt dt dt Step 3 of 4 Evaluate the integral. (Use the following as necessary: the overlap integral S, o, and T.) N*2 dt = N*2 -N°2 dt = N*2 -N°2 dT = N*2 N°2 dt = N*2 Therefore, = 1 = N°? 2N²(1+s)
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