Q6) by using the (graphical method) find the optimum solution of X1, X2 that the minimum Z=10X1+25X2 subject into constrain below: 4X1+3X2 s 9 3X1+X2 s 9 4 X1 s 8
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- Exercise 3 By using the method of undetermined coefficients, the particular solution of tje DE y(6) + 3y(4) – 4y" = e² is a. Ce² b. Cre" c. Cr²e² d. Cr'e"Solve by Graphical Method Max z=2x+4y Subjected to 3x+4y<=6 2x+6y<=8Consider nonnegative integer solutions of the equation x1+x2+x3+x4+x5+x6=30. How many different solutions are there? How many solutions also satisfy: for every i∈{1,2,3,4,5,6}, xi is positive and even?
- (a) ged(24, 54) = 6 (b) gcd(18,42) = 6 Now you try some: Answers (c) gcd(244, 354) = 2 (d) gcd(128, 423) = 1 (e) gcd(2415, 3289) = 23 (f) ged(4278, 8602) = 46 (g) gcd(406, 555) = 1Solve for x: 7x = 3 mod 11Two points on line 1 are given as (x1, y1) and (x2,y2) and on line 2 as (x3, y3) and (x4, y4), as shown in Figure 3.8a and b.The intersecting point of the two lines can be found by solving the following linearequations:(y1 - y2)x - (x1 - x2)y = (y1 - y2)x1 - (x1 - x2)y1(y3 - y4)x - (x3 - x4)y = (y3 - y4)x3 - (x3 - x4)y3This linear equation can be solved using Cramer’s rule . If the equation has no solutions, the two lines are parallel (see Figure). Write a program that prompts the user to enter four points and displays the intersectingpoint. Here are sample runs:
- Need Unique Answer otherwise i will down vote If you indicate the exact real root of the nonlinear formula f（x ）=x³+2x-5 to four decimal points, calculate each approximation 0, 1, 2, 3, 4 using the secant method in the interval [1,2]. All results are marked up to four decisces.Find all solutions, if any, to: (a) 7x=3(mod 11) (b) 4x=1(mod 6)by using the (graphical method) find the optimum solution of X1, X2 that the maximum Z=10X1+25X2 subject into constrain below: 4X1+2X2 s12 3X1+X2 s 15 X1, X220
- c) Knowing that we have the equality: 12Ar+3= B2hez determine the value of x and encircle it.Find all solutions for the following pair of simultaneous congruences. 5x = 9 (mod 11) 3x = 8 (mod 13)f(x) = x3 – 3x – 4 Consider the function on the interval [2,2.5].When the tolerence value is 10-5 and maximum number of iterations is 100, find the number of iterations that MATLAB made to get last approximation of the root by using MATLAB function file of Bisection method. Your answer: O 14 O 15 17 O 16