Homework Answers
1)
L3L1 = {λ, abb, ba, abbba, c, abbc, aab, abbaab}
2)
a) False
b) False
c) True
Answer: cR1=2.05% e(2r1)=2.95% L2 =.08% e(3r1)=3.35% L3=.10% e(4r1)=3.80% L4=.15% use the liquidity premium theory to determine current...
R1=2.05% e(2r1)=2.95% L2 =.08% e(3r1)=3.35% L3=.10% e(4r1)=3.80% L4=.15% use the liquidity premium theory to determine current long term rates. years 1, 2, 3 and 4. do not round intermediate calculations. round your answers to 2 decimal places
Let L1 = {ω|ω begins with a 1 and ends with a 0}, L2 = {ω|ω...
Let L1 = {ω|ω begins with a 1 and ends with a 0}, L2 = {ω|ω has
length at least 3 and its third symbol is a 0}, and L3 = {ω| every
odd position of ω is a 1} where L1, L2, and L3 are all languages
over the alphabet {0, 1}. Draw finite automata (may be NFA) for L1,
L2, and L3 and for each of the following (note: L means complement
of L):
Let L w begins...
1)Given two lists L1 and L2, create a new list L3 consisting of the first element...
1)Given two lists L1 and L2, create a new list L3 consisting of the first element of L1 and the last element of L2. For example, if L1=[1,2,3] and L2=["a","b","c"], L3 should be [1,"c"] 2)given a string s, create a new string odd_letters that contains only the odd letters of s (two ways to solve this problem are to use slicing, or a while or for loop), i.e. starting at the first letter or the zeroth index: if s="banana", odd_letters...
3. Let a, b, c E Z such that ca and (a,b) = 1. Show that...
3. Let a, b, c E Z such that ca and (a,b) = 1. Show that (c, b) = 1. 4. Suppose a, b, c, d, e E Z such that e (a - b) and e| (c,d). Show that e (ad — bc). 5. Fix a, b E Z. Consider the statements P: (a, b) = 1, and Q: there exists x, y E Z so that ax + by = 1. Bézout’s lemma states that: if P, then...
1. A young girl is unable to walk. She is weighing 85 lbr. The dimensions for her wheelchair frame are L1-40 in; L2-25 in; L3-40 in; L4-38 in, L5-10 in and X-bar 48 in. The piping material is an...
1. A young girl is unable to walk. She is weighing 85 lbr. The dimensions for her wheelchair frame are L1-40 in; L2-25 in; L3-40 in; L4-38 in, L5-10 in and X-bar 48 in. The piping material is an aluminum 6061 and has an outer and inner diameter of 2 and 1 inches respectively. (1) Calculate the total weight of the wheelchair, if accessories and wheels weights 2.5 and 2 pounds respectively. (2) Determine the stress value for the wheels...
please solve problems 1 and problems 2. PROBLEM 1: Derive state-space equations for the following circuit in the form of L1 where χ = :L2 L3 L1 and (a) y 7 V L3 R1 L1 L3 R3 Vt R2 Vc し2 (c) For Part (...
please solve problems 1 and
problems 2.
PROBLEM 1: Derive state-space equations for the following circuit in the form of L1 where χ = :L2 L3 L1 and (a) y 7 V L3 R1 L1 L3 R3 Vt R2 Vc し2 (c) For Part (a), use the file CircuitStateSpace.slx (define the four matrices in Matlab) to verify your derivation using the following numerical values: R1-1; R3-1 R2-10; L1-1e-3 L3-1e-3 L2-10e-2 ; C1-10e-6 PROBLEM 2: (a) What are eigenvalues of the...
Problem 6 Let A, B, C Rnxn where AB = BA = In and AC =...
Problem 6 Let A, B, C Rnxn where AB = BA = In and AC = CA = Γη. Show that B-C
Question 1. Let S = {a,b}, and consider the language L = {w E E* :...
Question 1. Let S = {a,b}, and consider the language L = {w E E* : w contains at least one b and an even number of a's}. Draw a graph representing a DFA (not NFA) that accepts this language. Question 2. Let L be the language given below. L = {a”62m : n > 0} = {1, abb, aabbbb, aaabbbbbb, ...} Find production rules for a grammar that generates L.
Please help me prove 2,4, and 5. Thank you Theorem 17. Let A, B and C...
Please help me prove 2,4, and 5. Thank you
Theorem 17. Let A, B and C be sets. Then the following statements are true: (1) AB CA; (2) B CAUB; (3) A CAUB; (4) AB=BA; (5) AU (AUC) = (AUB) UC; (6) An(BNC) = (ANB) nC; (7) An (BUC) = (ANB) U (ANC); (8) AU (BAC) = (AUB) n(AUC).
Let L1 = {ω|ω begins with a 1 and ends with a 0}, L2 = {ω|ω has
length at least 3 and its third symbol is a 0}, and L3 = {ω| every
odd position of ω is a 1} where L1, L2, and L3 are all languages
over the alphabet {0, 1}. Draw finite automata (may be NFA) for L1,
L2, and L3 and for each of the following (note: L means complement
of L):
Let L w begins...
3. Let a, b, c E Z such that ca and (a,b) = 1. Show that (c, b) = 1. 4. Suppose a, b, c, d, e E Z such that e (a - b) and e| (c,d). Show that e (ad — bc). 5. Fix a, b E Z. Consider the statements P: (a, b) = 1, and Q: there exists x, y E Z so that ax + by = 1. Bézout’s lemma states that: if P, then...
1. A young girl is unable to walk. She is weighing 85 lbr. The dimensions for her wheelchair frame are L1-40 in; L2-25 in; L3-40 in; L4-38 in, L5-10 in and X-bar 48 in. The piping material is an aluminum 6061 and has an outer and inner diameter of 2 and 1 inches respectively. (1) Calculate the total weight of the wheelchair, if accessories and wheels weights 2.5 and 2 pounds respectively. (2) Determine the stress value for the wheels...
please solve problems 1 and
problems 2.
PROBLEM 1: Derive state-space equations for the following circuit in the form of L1 where χ = :L2 L3 L1 and (a) y 7 V L3 R1 L1 L3 R3 Vt R2 Vc し2 (c) For Part (a), use the file CircuitStateSpace.slx (define the four matrices in Matlab) to verify your derivation using the following numerical values: R1-1; R3-1 R2-10; L1-1e-3 L3-1e-3 L2-10e-2 ; C1-10e-6 PROBLEM 2: (a) What are eigenvalues of the...
Problem 6 Let A, B, C Rnxn where AB = BA = In and AC = CA = Γη. Show that B-C
Question 1. Let S = {a,b}, and consider the language L = {w E E* : w contains at least one b and an even number of a's}. Draw a graph representing a DFA (not NFA) that accepts this language. Question 2. Let L be the language given below. L = {a”62m : n > 0} = {1, abb, aabbbb, aaabbbbbb, ...} Find production rules for a grammar that generates L.
Please help me prove 2,4, and 5. Thank you
Theorem 17. Let A, B and C be sets. Then the following statements are true: (1) AB CA; (2) B CAUB; (3) A CAUB; (4) AB=BA; (5) AU (AUC) = (AUB) UC; (6) An(BNC) = (ANB) nC; (7) An (BUC) = (ANB) U (ANC); (8) AU (BAC) = (AUB) n(AUC).
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