$125.00, and r = 5%. Find the Black-Scholes formula for the option paying $10.00 in 3 months if S(T) S Ki or if S(T) 2 K2, and zero otherwise, in the 7. Let S(0) = $100.00, K = $92.00, K2 Black-Scholes continuous-time model.
$125.00, and r = 5%. Find the Black-Scholes formula for the option paying $10.00 in 3 months if S(T) S Ki or if S(T) 2 K2, and zero otherwise, in the 7. Let S(0) = $100.00, K...
all three please
31. Solve the recurrence relation: S(k) -3S(k-1)+ 10S(k 2),S(0) 4,s()1 32. Among a group of 11 people, is it possible for everyone to high-five exactly 9 of the people in the group? Explain 33. Which of the graph are bipartite?
31. Solve the recurrence relation: S(k) -3S(k-1)+ 10S(k 2),S(0) 4,s()1 32. Among a group of 11 people, is it possible for everyone to high-five exactly 9 of the people in the group? Explain 33. Which of the...
1. Let f(n)2 = f(n +1) be a recurrence
relation. Given f(0) = 2, solve.
2. Let
be a recurrence relation. Given f(0) = 1, f(1) = 1 and n 1,
solve.
4 a) Find a recurrence relation for an, the number of sequences of 1's and 2's and 4's whose sum is n and with no 21 subsequence. b) Find a recurrence relation for an, the number of sequences of 1's and 2's and 4's whose sum is n and with no 44 subsequence. Answer is a) an = an-1+ an-4 + an-2 - an-3, b) an = an-1 + an-2 + an-5 + an-6, please explain how to get it,...
4 a) Find a recurrence relation for an, the number of sequences of 1's and 2's and 4's whose sum is n and with no 21 subsequence. b) Find a recurrence relation for an, the number of sequences of 1's and 2's and 4's whose sum is n and with no 44 subsequence. Answer is a) an = an-1+ an-4 + an-2 - an-3, b) an = an-1 + an-2 + an-5 + an-6, please explain how to get it,...
Let y' + xºy=0 and let y= 2 Cox". n=0 a Find the recurrence relation of y' + x3y=0 b. Find a solution of y' + x3y=0
3. Consider the recurrence relation an = 80n/2 + n², where n=2", for some integer k. a) Give a big-O estimate for an. b) What is the recurrence relation for the sequence bk obtained from an by doing the substitution n= n=2k ?
Given the sequence defined with the recurrence relation:$$ \begin{array}{l} a_{0}=2 \\ a_{k}=4 a_{k-1}+5 \text { for } n \geq 0 \end{array} $$A. (3 marks) Terms of Sequence Calculate \(a_{1}, a_{2}, a_{3}\) Keep your intermediate answers as you will need them in the next questionsB. ( 7 marks) Iteration Using iteration, solve the recurrence relation when \(n \geq 0\) (i.e. find an analytic formula for \(a_{n}\) ). Simplify your answer as much as possible, showing your work. In particular, your final...
Manifolds and tensors: Let Sk(V ) ⊂Lk(V ) be the set of symmetric k-tensors on V. Prove that an element f ∈ Sk(V ) is completely determined by its value on k-tuples of basis elements{ai1,ai2,...,aik}, where the k-tuple (i1,i2,...,ik) is marginally ascending, that is to say k-tuples such that i1 ≤ i2 ≤···≤ ik. Let φI ⊂Lk(V ) be an elementary k-tensor. Give a basis for Sk(V ) in terms of the φI. What is dim(Sk) if dim(V ) =...
explain why the recurrence relation for number of ternary strings
of length n contains "01"
7. (10 points) Extra credit: Explain why the recurrence relation for number of ternary strings of length n that contain "01" is bn = 3n-1-bn-2 +31-2?