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Let A(1 : n) denote the elements in positions 1 to n of the array A. A recursive description of insertion sort is that to sort A(1 : n), first we sort A(1 : n-1), and then we insert A(n), by shifting the elements greater than A(n) each one place to the right and then inserting the original value of A(n) into the place we have opened up. If n = 1 we do nothing. Let Sj (A(1 : j)) be the time needed to sort the portion of A from place 1 to place j, and let Ij (A(1 : j), b) be the time needed to insert the element b into a sorted list originally in the first j positions of A to give a sorted list in the first j + 1 positions of A. Note that Sj and Ij depend on the actual array A, and not just on the value of j. Use Sj and Ij to describe the time needed to use insertion sort to sort A(1 : n) in terms of the time needed to sort A(1 : n - 1). Don't forget that it is necessary to copy the element in position i of A into a variable b before moving elements of A(1 : i-1) to the right to make a place for it, because this moving process will write over A(i). Let T(n) be the expected value of Sn; that is, the expected running time of insertion sort on a list of n items. Write a recurrence for T(n) in terms of T(n-1) by taking expected values in the equation that corresponds to your previous description of the time needed to use insertion sort on a particular array. Solve your recurrence relation in big-Θ terms.
Using the SOA illustrative life table, with interest rate at 9.18% per year, calculate the expected present value of this benefit.
The player who draws a red tile first is the winner. In the first round, Thomas goes first, then Jenna, and then Maria, and none of them draws a red tile. What is the probability that Thomas will win the game on his second turn?
if the angular diameter of the moon be 30' , how far from the eye should a coin of diameter 2.2 cm be kept to hide the moon?
a rectangular field is five times as long as it is wide. if the perimiter of the field is 480yards, what are the field's dimensions?
Find the roots of the auxiliary equation for the homogeneous solution, listed in increasing order. Using a and b for the constants, the homogeneous solution is?
a researcher predicts that listening to music while solving math problems will make a particular brain area more
Calculate the unpaid balance on debt after 5 years of monthly payments on $160,000 @3% for 25 years.
numbers and measurements are the language of business. organizations look at results in many ways expenses quality
Prove directly that the eigenvalues of A are purely imaginary. Prove that if x and y are eigenvalues associated to distinct eigenvalues, then they are orthogonal, i.e. x^H*y = 0
Suppose T is a Mobius transformation such that the image of the real axis under T is the real axis. Prove that T may be written in the form T(z) = (az+b)/(cz+d) with a, b, c, and d real.
Although the prompt quotes a meeting of managers where some disagreed with making this policy, you should present a united company voice in informing employees of this policy. Be sure to note alternatives where employees can post personal webpage..
1. Solve log3x+log3(x+8)=2 2. Find (f o g)(x) if g(x) =f-1(x) is the inverse of the function f(x).
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