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List the first $10$ terms of each of these sequences.

  1. the sequence that begins with $2$ and in which each successive term is $3$ more than the preceding term
  2. the sequence that lists each positive integer three times, in increasing order
  3. the sequence that lists the odd positive integers in increasing order, listing each odd integer twice
  4. the sequence whose $nth$ term is $n! − 2^{n}$
  5. the sequence that begins with $3,$ where each succeeding term is twice the preceding term
  6. the sequence whose first term is $2,$ second term is $4,$ and each succeeding term is the sum of the two preceding terms
  7. the sequence whose $nth$ term is the number of bits in the binary expansion of the number $n$ (defined in Section $4.2$)
  8. the sequence where the $nth$ term is the number of letters in the English word for the index $n$
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A),$2,5,8,11,14,17,20,23,26,29$

B).$1,3,9,27,81,243,729,2187,6561,19683$

C).$1,1,3,3,5,5,7,7,9,9$

D).$0,-1,-2,-2,8,88,656,4912,40064,362368$

E).$3,6,12,24,48,96,192,384,768,1536$

F).$2,4,6,10,16,26,42,68,110,178$

G).$2,4,8,16,32,64,128,256,512,1024$

H).$A,AB,ABC,ABCD,ABCDE,ABCDEF,ABCDEFG,ABCDEFGH,ABCDEFGHI,ABCDEFGHIJ$

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