Assume the scoring matrix and sequences v and w from Question 1. a. Fill out the dynamic programming table for the local alignment between v and w. Use the following recursive scoring formula. V= T A G C T 0 C 1 2 3 4 5 C 6 7 G 8 W= 0 S-max G 0 Si-1.j-1 + $(V₁, W₁) S1j+8 (V₁,-) (S₁j-1+8 (-, w₁) C 1 2 A T C CA 3 4 b. What is the score and local alignment between v and w? 5 6 7

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Assume the scoring matrix and sequences v and w from Question 1.
Fill out the dynamic programming table for the local alignment between v and w. Use the following
recursive scoring formula.
а.
w;)
S1j-1+ 8 ( V, w;
S1,+o ( V, -)
S.j1+8 ( -, w; )
SiFmax
W=
C
A
T
C
C
A
1
6.
7
v=
T
1
A
2
G
C
T
C
6.
C
7
8
b. What is the score and local alignment between v and w?
Transcribed Image Text:Assume the scoring matrix and sequences v and w from Question 1. Fill out the dynamic programming table for the local alignment between v and w. Use the following recursive scoring formula. а. w;) S1j-1+ 8 ( V, w; S1,+o ( V, -) S.j1+8 ( -, w; ) SiFmax W= C A T C C A 1 6. 7 v= T 1 A 2 G C T C 6. C 7 8 b. What is the score and local alignment between v and w?
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