Answer:
see below
Explanation:
The program of interest is the function "findMode[x, n]" in the attached. It is written the Wolfram Language of Mathematica.
The basic idea is that the data in the array is sorted. The sorted array is partitioned into sets of identical elements, and the number in each of those sets is counted. The maximum of those counts is the mode. The location of the maximum count corresponds to the location of the set having that count. We use that location information to pull out the mode value(s).
If there is more than one mode, all are reported.
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An example data array is provided, along with the program output.
Answer:
465 ways
Explanation:
Atleast 1 girl and 1 boy
Possible combinations :
1 girl ; 3 boys = 6C1 ; 6C3
2 girls ; 2 boys = 6C2 ; 6C2
3 girls ; 1 boy = 6C3 ; 6C1
(6C1 * 6C3) + (6C2 * 6C2) + (6C3 * 6C1)
Combination formula:
nCr = n! ÷ (n-r)!r!
We can also use a calculator :
6C1 = 6
6C3 = 20
6C2 = 15
Hence,
(6C1 * 6C3) + (6C2 * 6C2) + (6C3 * 6C1)
(6 * 20) + (15 * 15) + (20 * 6)
120 + 225 + 120
= 465 ways
Answer:
list = {10, 18, 24, 75, 70, 20, 60, 35}
Explanation:
Selection is a sorting algorithm that will set a cursor position and search for a minimum number from the list. When the minimum number is found, that minimum number will be swapped with the number in the cursor position. Only one number will be swapped and sorted in one iteration of outer loop. To sort the next number in the following outer loop iteration, the cursor will be moved to the next position and repeat the same search and swapping process as in the first iteration. When finishing all the iterations of outer loop, all numbers shall be sorted in ascending order.
The anwser is true. It is special type
