subject to: x1 + 5x2 • 2x3 <= b1; x1 - 5x2 - 6x3 <= b2; and x1,x2,x3 >= 0. The table below shows the optimal tableau. Find the values of b1, and b2 0

Q: 24x - 3(2x - 9) > 32x + 46

A: Consider the given inequality: 24x-32x-9&gt;32x+46 Here, the objective is to find the value of x.

Q: find the value of x

A: To find the value of x

Q: 3(2x-5)-6x-15

A:

Q: Find the domain of

A:

Q: 3x + 4>x-7

A: x &gt; ( - 5.5)

Q: 4x3-10x2+9

A: Given :4x3-10x2+9

Q: 5x-16-3x| if x>2

A: Solution is given below:

Q: -2x+6x-6=4(x-3)-3

A: Here we should place variables ( in this question, the terms containing x) should place left or…

Q: 2x-4 15 2-X Mul Hiply and sinplit

A:

Q: 5x+3x-6-x+2

A: Given 5x+3x-6-x+2 5x+3x-x +2-6 7x-4

Q: If 3x+3y=4 and 3x+8y=9 then what is x ?

A: Explanation of the answer is as follows

Q: The simpliest form of  a2-   -b2  /8a-8b

A:

Q: Find the value of x. x = 2x-4 14 10 4 8x-19 5x-7

A: We have to find the value of x for the given triangle: We know that if two adjacent angles are…

Q: 6x-40=2(x+8)

A:

Q: 13x -3 greater than or equal to 12x + 5

A: 13x - 3 ≥ 12x + 5 We need to solve this inequality

Q: 8x-4=2x3-x2

A: Consider the given equation.

Q: S 3+4x+3 dx x4-5x2+4 5.

A: Here, x3+4x+3x4-5x2+4=x3+4x+3(x2-1)(x2-4)⇒x3+4x+3x4-5x2+4=x3+4x+3(x-1)(x+1)(x-2)(x+2)