Let T be a function from Z+ to Z defined recursively as follows: 1, if n is 1; T(n) := 2 + T(;), if n is an even; . 1+T(3n + 1), if n is an odd. Then T(10) is equal to

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
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$$$$$$$$$$$$$$$$$$$$$$$ discrete mathematics $$$$$$$$$##$$$$$$$ Solve 2
I Let ao, a1, a2, . . . be a sequence defined recursively by
= ak-1+ 6a-2, for each integer k > 2 and ao
0 and a1
- 5.
ak
Then a10
Answer:
2 Let T be a function from Z+ to Z defined recursively as follows:
1,
if n is 1;
T(n) :=
2 + T(),
if n is an even; .
1+T(3n + 1), if n is an odd.
Then T(10) is equal to
Answer:
Transcribed Image Text:I Let ao, a1, a2, . . . be a sequence defined recursively by = ak-1+ 6a-2, for each integer k > 2 and ao 0 and a1 - 5. ak Then a10 Answer: 2 Let T be a function from Z+ to Z defined recursively as follows: 1, if n is 1; T(n) := 2 + T(), if n is an even; . 1+T(3n + 1), if n is an odd. Then T(10) is equal to Answer:
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