This project is in java.

Pascal's Triangle CSc 1350: Programming Project # 3 Generating a Pascal's Triangle Out: 10/23 Due: 11/5 by 11:50 PM Learning Objectives Writing output to a Text File Using 1-D Arrays, Using 1-D Arrays as Formal Parameters, Implementing a Method that Returns a 1-D Array, More on Modular Programming Definition 1. A binomial coefficient is a coefficient of a term of the expansion of a power of a binomial, (x + y), where n20 is an integer. For example (x +y)3 when expanded is z3 +3r2y +3ry2 y and the coefficients are (1,3,3,1) Definition 2. The Pascal's triangle is a number triangle with numbers arranged in staggered rows such that the nth row represents t (x +y)-1. Each row of the Pascal's triangle begins and ends with 1 and has one more number than the preceding row. The first row of the triangle has 1 and the second row has 1 and 1. To compute the value of the jth coefficient j1 and Ji, on the ith row where i 3, coeff., we use the following he coefficients of tormula: coef fij = coef fi-15-1 + coeffi-lj Note that coeff, 1 when J-1 or J i. Also, the nth row has n coefficients. Every row of the Pascal's triangle is a palindrome; that is, every row is symmetric about the middle. See Figure 1 for a Pascal's triangle with 5 rows. Duncan Fall 2017 Pascal's Triangle CSc 1350: Programming Project # 3 Generating a Pascal's Triangle Out: 10/23 Due: 11/5 by 11:50 PM Learning Objectives Writing output to a Text File Using 1-D Arrays, Using 1-D Arrays as Formal Parameters, Implementing a Method that Returns a 1-D Array, More on Modular Programming Definition 1. A binomial coefficient is a coefficient of a term of the expansion of a power of a binomial, (x + y), where n20 is an integer. For example (x +y)3 when expanded is z3 +3r2y +3ry2 y and the coefficients are (1,3,3,1) Definition 2. The Pascal's triangle is a number triangle with numbers arranged in staggered rows such that the nth row represents t (x +y)-1. Each row of the Pascal's triangle begins and ends with 1 and has one more number than the preceding row. The first row of the triangle has 1 and the second row has 1 and 1. To compute the value of the jth coefficient j1 and Ji, on the ith row where i 3, coeff., we use the following he coefficients of tormula: coef fij = coef fi-15-1 + coeffi-lj Note that coeff, 1 when J-1 or J i. Also, the nth row has n coefficients. Every row of the Pascal's triangle is a palindrome; that is, every row is symmetric about the middle. See Figure 1 for a Pascal's triangle with 5 rows. Duncan Fall 2017