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A Pascal’s triangle is a simply triangular array of binomial coefficients. This tool can generate arbitrary large Pascal's Triangles. A different way to describe the triangle is to view the ﬁrst li ne is an inﬁnite sequence of zeros except for a single 1. 256. Pascal's triangle has many properties and contains many patterns of numbers. First, the outputs integers end with .0 always like in . It follows a pattern. The first and last terms in each row are 1 since the only term immediately above them is always a 1. More details about Pascal's triangle pattern can be found here. The top row is 1. 1 6 15 20 15 6 1: Row 7: 11 7 = 19487171: 1 7 21 35 35 21 7 1: Row 8: 11 8 = 214358881: 1 8 28 56 70 56 28 8 1: Hockey Stick Sequence: If you start at a one of the number ones on the side of the triangle and follow a diagonal line of numbers. Thank you! Examples: Input: N = 3 Output: 1, 3, 3, 1 Explanation: The elements in the 3 rd row are 1 3 3 1. We can use this fact to quickly expand (x + y) n by comparing to the n th row of the triangle e.g. ; Inside the outer loop run another loop to print terms of a row. For example, the fifth row of Pascal’s triangle can be used to determine … Pascal’s Triangle 1. To build the triangle, start with "1" at the top, then continue placing numbers below it in a triangular pattern. Program Requirements . ; To iterate through rows, run a loop from 0 to num, increment 1 in each iteration.The loop structure should look like for(n=0; n