3) Graph the set of constraints and find the vertices of the feasible region. Then use the obtained vertices to determine the maximum and minimum of the objective function, K=7x + 2y. 340 You may use this space to calcu intersections of lines.

Q: V2x + 9 – V = 3

A:

Q: 2) Find the formula for a quadratic function that passes through the points (4, 3) and (2, o a as…

A: To Find :- The formula for a quadratic function that passes through the points (4, 3) and (2, 8) and…

Q: 4. Solve the equation for x. give the reason for each step 2(3x - 4) + 5 = x + 9 (Learning packet…

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Q: Examine the graph to solve the following: Use the given graph of y= x+2 to solve the following 3…

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Q: x+1 x+2 3D5 3 7

A:

Q: 1. 4x + 7 = 3x + 4 - x

A: To solve 4x+7=3x+4-x

Q: e2x – 6et – 27 = 0

A:

Q: the abscissa less the ordinate is one”translate the sentence into an equation

A: Here we use the concept of cordinate geometry

Q: The three is multiplied by the problem

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Q: 2x -3 35. 2 Use test points to determine the correct shading. х + 2 2x-3 Z2 of 2X-34-2 18-3 7 2UX2)…

A: The given inequality,     2x-3x+2≥2

Q: Solve 3x + 2y > 6 graphically.

A: Shaded area below is the graphical solution.

Q: REMOVE THE PARENTHESIS FROM THE FOLLOWING EQUATION x-(-y-z+3)

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Q: If h and K are both positive, would the graph (x-h) 2-k look like? what y =

A:

Q: Graph the equation

A: The given equation is Hx=3x-64-x2.

Q: refer  to  image  below.

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Q: Solve for y 6x + 2y = - 8

A:

Q: Solve for y 6x +3y = -9

A:

Q: Y4 -x + 2y = -6 %3D 3x + 2y = 2

A:

Q: Solve (x + 2)x 4 geometrically by constructing a line segment of length x .

A: We can expand it by multiplying x inside bracket then it is parabola equation then draw the parabola…

Q: 2x + 2z = 12 x-z =4 provide a graphical solution.

A:

Q: How can you tell if an equation is an "and" or an "or"?

A: We have to explain of and ,or in equation

Q: etermine the equation of your model that will pass 2,4

A: We already have the equation of polynomialand

Equations and Inequations

Equations and inequalities describe the relationship between two mathematical expressions.

Linear Functions

A linear function can just be a constant, or it can be the constant multiplied with the variable like x or y. If the variables are of the form, x2, x1/2 or y2 it is not linear. The exponent over the variables should always be 1.