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Advanced MathQ&A LibraryThe set of all APs forms a two-dimensional space.] 22 Let A (a, d) represent the AP whose first term is a and difference is d a The sum of two sequences T, and U, is defined to be the sequence whose nth term is T, + U,. п Show that for all constants A and , and for all values of a 1, a2, di and d2, the sequence 2A (a1,d1 HA (a2, d2) is an AP, and find its first term and common difference b Write out the sequences A (1, 0) and A (0, 1). Show that any AP A (a, d) with first term a and difference d can be written in the form A A (1,0) A (0, 1), and find A and uStart your trial now! First week only $4.99!*arrow_forward*

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