Hexadecimal numbers are numbers in base 16. They use the
following sixteen digits: 0,1,2,3,4,5,6,7,8,9,A,B,C,D,E,F. They are...
Hexadecimal numbers are numbers in base 16. They use the
following sixteen digits: 0,1,2,3,4,5,6,7,8,9,A,B,C,D,E,F. They are
widely used in computing, for example, to represent colors or
network addresses of computers.
Convert A2F 1316 to decimal. Show your work.
Convert 456710 into hexadecimal. Show your work.
Convert 00010101100011002 to hexadecimal. Explain how can you
use the fact that 16 = 24?
If you convert a 64-bit binary number into hexadecimal, how
many hexadecimal digits does it have? Explain.
Given the following knowledge base:
a <- b^c.
b <- d^e.
b <- g^e.
c <- e.
d.
e.
ƒ <- a^g.
Which of the following would be the trace of resolved atoms
assuming a bottoms-up proof procedure?
Select one:
a. {a,b,c,e,g}
b. {a,b,c,e,d}
c. {g,e,b,e,c,a}
d. None of these options
Constraint Satisfaction Problem (CSP) is consists of a set of
_________________.
Select one:
a. Variables, heuristics, and solutions
b. Variables, domains, and backtracking
c. Variables, domains, and constraints
d....
Problem 3Consider the following definitions for sets of
characters:•Digits ={0,1,2,3,4,5,6,7,8,9}•Letters ={a, b, c, d, e,
f, g, h, i, j, k, l, m, n, o, p, q, r, s, t, u, v, w, x, y,
z}•Special characters ={∗,&,$,#}Compute the number of passwords
that satisfy the given constraints
.(i) Strings of length 7. Characters can be special characters,
digits, or letters ,with no repeated characters
.(ii) Strings of length 6. Characters can be special characters,
digits, or letters ,with no repeated...
Consider the cross: A/a; b/b; C/c; D/d; E/e x A/a; B/b; c/c;
D/d; e/e
a) what proportion of the progeny will phenotypically resemble
the first parent?
b) what proportion of the progeny will genotypically resemble
neither parent?
Consider the following relational schema and set of functional
dependencies.
S(A,B,C,D,E,F,G)
D → E
E → B
C → FG
BE → AC
Is the decomposition of S into S1(E,G,F) and S2(A,B,C,D,G) a
lossless join decomposition?
Choose one of the following queries as your answer: SELECT
’lossy’; SELECT ’lossless’;
Use the weighted digraph for problems below:
V = {a, b, c, d, e, f, g, h}
E = {(a,b,6), (a,d,3), (b,c,2), (b,e,5), (c,f,4), (d,e,9), (d,g,1), (e,f,7), (e,g,8), (e,h,2), (f,h,4), (g,h,4)}
(3 pts.) What is the length of the longest path from
a to h? Show the path!
(2 pts.) Does the graph contain a cycle? Justify your
answer!
(3 pts.) Give the adjacency matrix for the graph.
(4 pts.) Provide the order in which nodes would be visited in...
Q1.
a. Given a schema R (A, B, C, D, E, F) and a set F of
functional
dependencies {A → B, A → D, CD → E, CD → F, C → F, C → E, BD →
E}, find the closure of the set of functional dependencies ?+
b. Given a schema R = CSJDPQV and a set FDs of functional
dependencies FDs = {C → CSJDPQV, SD → P, JP → C, J → S}
1. Find...
If there are 7 total notes C, D, E, F, G, A, and B and if a
five-note melody is selected at random (so that all melodies
counted in part (a) are equally likely to be chosen), what is the
probability that the melody will include exactly two “A” notes, but
no other repeated notes? (A few allowable examples: AACEG, ACAEG,
DFACA, EAABC, etc.)
Recall that hexadecimal numbers are constructed using the 16
digits 0, 1, 2, 3, 4, 5, 6, 7, 8, 9, A, B, C, D, E, F.
(a)
How many strings of hexadecimal digits consist of from one
through four digits?
(b)
How many strings of hexadecimal digits consist of from two
through five digits?
Use the table for the question(s) below.
Combination
A
B
C
D
E
F
G
Vaccine doses (millions)
6
5
4
3
2
1
0
Guns
0
10,000
19,000
24,000
28,000
30,000
31,000
In the table above, the opportunity cost of vaccines
remains constant as more vaccines are produced.
remains constant as more guns are produced.
increases as more guns are produced.
increases as more vaccines are produced.
decreases as more vaccines are produced.
If the economy is currently producing...
Seven people (A,B,C,D,E, F, and G) are seated in a row. Suppose
A,B, and
C are freshmen, D and E are sophomores and F and G are juniors. How
many
arrangements are possible if:
(a) D and F must sit together?
(b) A and C must not sit together?
(c) All freshmen must sit together?
(d) All freshmen must sit together, all sophomores must sit
together, and all
juniors must sit together?
(e) Exactly two people sit between A and...