Exercise01. Find the sum of elements in the array A[N] that are multiples of a given K.
Exercise02. Replace all elements of the array greater than the given Z with this value. Show number of replacements.
Exercise03. Count number of positive, negative and zero elements in the array.
Exercise04. Swap the largest and smallest elements in the array.
Exercise05. Print only those numbers for which ai> i.
Exercise06. Calculate the sum of numbers whose ordinal numbers are prime numbers.
Exercise07. Define max(a1 + a_2n, a2 + a_2n-1, ..., a_n + a_n+1) for an array of real numbers
Exercise08. Given a sequence of integers a1,a2,...,a_n. Create a new sequence by removing from the original those elements that are correspond to min(a1,a2, ,an).
Exercise09. In an array of integers with length n find the most common number. If there are more than one of these numbers, define the smallest one.
Exercise10. Compress the array, discarding every second element from it (fill the vacated elements with zeros).
Exercise11. A matrix is given. Display all odd columns with the first item greater than the last.
Exercise12. A square matrix is given. Display all elements on a diagonal
Exercise13. A matrix is given. Print the k-row and p-column of the matrix
Exercise14. Create a square matrix of order n according to a given pattern (n is even): | 1 2 3 ... n | | n n-1 n-2 ... 1 | | 1 2 3 ... n | | n n-1 n-2 ... 1 | | 1 2 3 ... n | | n n-1 n-2 ... 1 |