Creating a Simple Calculator Part 1: Create a simple Calculator using the JavaScript Arithmetic operators & if statements, your calculator should solve the following operations; (+) Addition (-) Subtraction (*) Multiplication - (/) Division Math.pow(a, b) → (a= base) & (b= Exponent) Example: Math.pow(8, 2) is produced 64 (8 to the power 2)

Part 2) Problem-8 in EECS1540-Additional Examples-06Mar2022.pdf solves a system of linear equations using Jacobi's method. Develop the following function based on the provided description below and the problem solution. function Jacobi (A, B) result (X) T----- ! This function solves a system of linear equations (with maximum 3 variables) using Jacobi's Method. ! If a system linear equations presented in matrix form as: [A]X=[B], this function will output X. The! ! output of the function, X, is a 3x1 vector which elements are the solutions of the linear system. real (kind=8), dimension (3,3), intent (in) :: A real (kind=8), dimension (3), intent (in) :: B real (kind=8), dimension (3) : :X Page 1 of 2 end function Jacobi Note: Below you can see a system of three linear equotions in three variables (left) and its matrix form representation (right). In the below matrix representation of the linear system, the 3x3 matrix on the left side of the equation is called coefficient matrix and the…

PROBLEM 24 - 0584: uses the modified Euler Write a FORTRAN program which method to simulate the growth of an isolated species from time t = 0 to t = tf, if the number of individuals at time t is N(t), N(0) = No and the rate of %3D population change (per unit of time), N, is given by: N = [K + E(t) - N/M)N] %D (1) where K and M are positive constants and E(t) is a periodic forcing input resulting from seasonal cycles, given by: Case 1: E(t) is sinusoidal with amplitude = A, period = 21/w, and phase angle p. Case 2: E(t) is a pulse train of width w, height, h and period Pw, P, h, w > 0, and starting at time t = t1 .

Problem 11. (i) Consider the following arithmetic problem ab*c de + fg hi where a, b, c, d, e, f, g, h, i stand for a nonzero digit, i.e., they are elements of the set {1,2,3, 4, 5, 6, 7,8, 9}, * denotes multiplication and + addition. Each nonzero digit occurs only once in the problem. Is there a solution? If so, is the solution unique? (ii) Write a C++ program that finds a solution (if one exists).