3. In the warm-up to Module 8 Part 1, we came up with the first several terms of the dragon curve sequence by folding strips of paper. To obtain the nth term of this sequence, tn, rewrite nas n = m. 2¹ (where m is an odd integer) then divide m by 4. if the remainder is 1, then t= 1 if the remainder is 3, then t = 0 More formally, if n = m. 2k (where m is an odd integer) then (1 if m = 1 mod 4 0 if m= 3 mod 4 (a) Verify the first four terms of the dragon curve sequence using the rule above. tn = see note) (b) Find the 100th, 101st, 102nd, and 103rd term of this sequence.
3. In the warm-up to Module 8 Part 1, we came up with the first several terms of the dragon curve sequence by folding strips of paper. To obtain the nth term of this sequence, tn, rewrite nas n = m. 2¹ (where m is an odd integer) then divide m by 4. if the remainder is 1, then t= 1 if the remainder is 3, then t = 0 More formally, if n = m. 2k (where m is an odd integer) then (1 if m = 1 mod 4 0 if m= 3 mod 4 (a) Verify the first four terms of the dragon curve sequence using the rule above. tn = see note) (b) Find the 100th, 101st, 102nd, and 103rd term of this sequence.
Chapter9: Sequences, Probability And Counting Theory
Section9.1: Sequences And Their Notations
Problem 70SE: Calculate the first eight terms of the sequences an=(n+2)!(n1)! and bn=n3+3n32n , and then make a...
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Please solve the following please
![3. In the warm-up to Module 8 Part 1, we came up with the first several terms of the dragon curve
sequence by folding strips of paper. To obtain the nth term of this sequence, tn, rewrite nas
n = m. 2¹ (where m is an odd integer) then divide m by 4.
if the remainder is 1, then t = 1
if the remainder is 3, then tn = 0
More formally, if n = m. 2k (where m is an odd integer) then
(1 if m = 1 mod 4
0 if m= 3 mod 4
(a) Verify the first four terms of the dragon curve sequence using the rule above.
tn =
see note)
(b) Find the 100th, 101st, 102nd, and 103rd term of this sequence.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fcf4d858b-3f8c-4673-9ed2-ed52b758939e%2F2c1e3700-6f34-40d9-b31c-4c655c4e6cdc%2Ffycak6_processed.png&w=3840&q=75)
Transcribed Image Text:3. In the warm-up to Module 8 Part 1, we came up with the first several terms of the dragon curve
sequence by folding strips of paper. To obtain the nth term of this sequence, tn, rewrite nas
n = m. 2¹ (where m is an odd integer) then divide m by 4.
if the remainder is 1, then t = 1
if the remainder is 3, then tn = 0
More formally, if n = m. 2k (where m is an odd integer) then
(1 if m = 1 mod 4
0 if m= 3 mod 4
(a) Verify the first four terms of the dragon curve sequence using the rule above.
tn =
see note)
(b) Find the 100th, 101st, 102nd, and 103rd term of this sequence.
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