Give a recurrence relation to find the length of the longest
monotonically increasing subsequent of a...
Give a recurrence relation to find the length of the longest
monotonically increasing subsequent of a array. Give the recursive
algorithm based on the recurrence relation and explain the time
complexity of this algorithm.
find a
recurrence relation for the number of bit strings of length n that
contain the string 10. What are the initial conditions? How many
bit strings of length eight contain the string 10
find a
recurrence relation for the number of bit strings of length n that
contain two consecutive 1s. What are the initial conditions? How
many bit strings of length eight contain two consecutive
1s
a) Find the recurrence relation for the number of ways to
arrange flags on an n foot flagpole with 1 foot high red flags, 2
feet high white flags and 1 foot high blue flags.
b) solve the recurrence relation of part a
Find and solve a recurrence relation for the number of ways to stack n poker
chips using red, white and blue chips such that no two red chips are together.
Use your solution to compute the number of ways to stack 15 poker chips.
) Write a recurrence relation of the following code and find
the time complexity.
void towerOfHanoi(int n, char from_rod,
char
to_rod, char aux_rod)
{
if (n == 1)
{
cout <<
"Move disk 1 from " << from_rod << " to " <<
to_rod<<endl;
return;
}
towerOfHanoi(n - 1, from_rod, aux_rod,
to_rod);
cout << "Move disk " << n
<< " from " << from_rod << " to " << to_rod
<< endl;
towerOfHanoi(n - 1, aux_rod, to_rod,
from_rod);
}
Solve by using power series: 2 y'−y = sinh( x). Find the
recurrence relation and compute the first 6 coefficients (a0-a5).
Use the methods of chapter 3 to solve the differential equation and
show your chapter 8 solution is equivalent to your chapter 3
solution.