(A) Draw a solution algorithm (at the same time) to find the maximum and minimum values of n matrix elements, and input the pseudo code. (B) The number of comparisons between the algorithms is recursively related and solved by assuming n=2k . © How to compare this algorithm with a simple algorithm to solve the same problem?
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- Help the lazy mountain climber. Assume that a mountain climber wants to cross a mountain range by limiting the change in elevation (i.e., the climber does not want to climb up or down more often than necessary). The elevation of the terrain is given in a m by n matrix. The climber needs to start in the first column and end in the last column. Each move can be to the right, to the right and up, or to the right and down. Construct an algorithm to determine the minimum change in altitude that is possible for crossing the mountain range. State the time efficiency of your approachA C_++ program for Solving system of linear equations with two variables using Cramer’s rule. In mathematics the coefficientsof linear equations are represented in the form of matrices. A matrix is a two-dimensional array inprogramming. The steps of Cramer’s rule to solve the system of equations are: Step 1: Determining the coefficient matrix from linear equations e.g.a1x+b1y=d1a2x+b2y=d2Coefficient matrix: D =Step 2: Determining the constant column C =Step 3: Finding determinant |D| = (a1*b2) - (b1*a2) and checking if |D| is not equal to zero then do thefollowing:1. Determining X-matrix: DX =The coefficients of the x−column are replaced by the constant columna1 b1a2 b2d1d2d1 b1d2 b22. Determining Y-matrix: Dy =The coefficients of the Y−column are replaced by the constant column3. To solve for x: x=|DX|/|D|4. To solve for y: y=|Dy|/|D|Note that if |D|=0 then the matrix is singular and solving the system of equationis not possible.You’re required to automate all these steps by writing a…Create a MATLAB function file that solves matrices with the following conditions: a. Create a 4 x 4 vector C (range of vector numbers should be multiples of 3) b. Find the sums of columns 1 and 2 of C c. Find a version of C with rows 2 and 4 d. Display the fourth column of transpose C
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