ter Exercise 2: Solve the following recurrence relation: a) an+1 = dan + c , ao = 0 %3D antant n-2 . ナリく az=dctC=(dtoc az=(d+udc+c =(d+d}+()c a4=0'+d+1) defc dcrc %3D au=(13+d<4dri)c b) až+1 = 2a% ,ao = 5 %3D %3D c) F = 5Fn-1 – 6Fn-2 , Fo = 1 and F, = 4 %3D %3D Gr-3)6-2)=0 rこ3,2 r(r-3)-2(r-3)=0 r?_3r-2rto20 Fnこと(3"+212) Fo>1 = Kitk2 3と」けと2

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Sequence and Series

A sequence is defined as a collection of things. Series is defined to sum the things one by one in the sequence.  It was invented by German mathematician Carl Friedrich Gauss.