3. Use the simplex algorithm to show that z is unbounded. Find a specific solution with z > 2000 Maximize = 2x1 - 3x2 4x3 subject to 21 - -2x1+ 21 x10, 2x2 - 10x3 3 x2 +10x32 - x2 4x3 2 20, X3 ≥0
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- Consider the system x₁ + x₂ Answer: 3x3 + 4x4 - 4x3 + 5x4 + 2 - 11x3 + 9x4 - 5 5x4 +1 -X1 4x2 + 10x3 Using the GJ algorithm (or otherwise) find the solution (x₁, x2, x3, x4). Write the value of x₂ x1 + x₂ 2x1 + 5x₂ - = 0 = 0 = 0 = 0 =Use Euclidean algorithm to obtain x and y satisfying the equation of(5 036, 2 601) = 5 036x + 2 601y.Indicate the least integer n for which (3x+2x²)(x³ +3x) x+14x € 0(x¹).
- The author explains Why We Place Extra Zeros on Some Lines …. In the Standard Algorithm for 45 × 23, 45 times 2 is 90. Briefly explain why we place a 0 to make the 90 becomes 900.Find integers x and y so that gcd(2021, 271) = 2021x + 271y. Find integers m and n so that gcd (2021, 271) = 2021m+271n, m # x and n #y.Use the augmented Euclidean Algorithma. to find (201, 147)b. Solve 201x + 147y = (201, 147).c. Use the above to find [201,147] (least common multiple)