Consider the following recursive equation s(2n) = 2s(n) + 3;
where n = 1, 2, 4,...
Consider the following recursive equation s(2n) = 2s(n) + 3;
where n = 1, 2, 4, 8, 16, ...
s(1) = 1
a. Calculate recursively s(8)
b. Find an explicit formula for s(n)
c. Use the formula of part b to calculate s(1), s(2), s(4), and
s(8)
d Use the formula of part b to prove the recurrence equation
s(2n) = 2s(n) + 3
Draw an example structure for each of the following terms, and
provide the appropriate common name...
Draw an example structure for each of the following terms, and
provide the appropriate common name (not IUPAC) for each structure.
When stereochemical centers are present, show the naturally
occurring stereoisomer, most common on earth. Do not use “R” groups
in your structures. (10 points)
a. An alpha-amino acid with at least one chirality center
b. A nucleotide
c. A triglyceride (label each fatty acid chain as saturated,
mono-unsaturated, or polyunsaturated; an exact name is not needed
for this one)...
Let S = { 1 , 2 , 3 , ... , 18 , 19 ,...
Let S = { 1 , 2 , 3 , ... , 18 , 19 , 20 }
S = { 1 , 2 , 3 , ... , 18 , 19 , 20 } be the universal set. Let
sets A and B be subsets of S , where: Set A = { 4 , 6 , 10 , 11 ,
12 , 15 , 16 , 18 , 19 , 20 }
Set B = { 1 ,...
QUESTION 1
For the following recursive function, find f(5):
int f(int n)
{
if (n ==...
QUESTION 1
For the following recursive function, find f(5):
int f(int n)
{
if (n == 0)
return 0;
else
return n * f(n - 1);
}
A.
120
B.
60
C.
1
D.
0
10 points
QUESTION 2
Which of the following statements could describe the general
(recursive) case of a recursive algorithm?
In the following recursive function, which line(s) represent the
general (recursive) case?
void PrintIt(int n ) // line 1
{ // line 2...
1. Write the following sets in list form. (For example, {x | x
∈N,1 ≤ x...
1. Write the following sets in list form. (For example, {x | x
∈N,1 ≤ x < 6} would be {1,2,3,4,5}.) (a) {a | a ∈Z,a2 ≤ 1}. (b)
{b2 | b ∈Z,−2 ≤ b ≤ 2} (c) {c | c2 −4c−5 = 0}. (d) {d | d ∈R,d2
< 0}.
2. Let S be the set {1,2,{1,3},{2}}. Answer true or false: (a) 1
∈ S. (b) {2}⊆ S. (c) 3 ∈ S. (d) {1,3}∈ S. (e) {1,2}∈ S (f)...
using dr.racket programing language
If we write a function that tests whether a list contains only...
using dr.racket programing language
If we write a function that tests whether a list contains only
strings, odd numbers, or even numbers, you will notice that the
code that iterates through the list stays the same, with the only
change being the predicate function that checks for the desired
list element. If we were to write a new function for each of the
tests listed above, it would be more error-prone and an example of
bad abstraction. We could write...