Misc. Math Vocab.
Linear Inequalities
Linear Equations
Linear Systems
Linear Programming
100

A number's distance from zero

absolute value

100

Name one key difference between graphing linear inequalities and equations

Flip sign when dividing by negative; Solid or dotted line; Shading

100

Slopes of parallel lines are _____ _____________.

The same

100

How many solutions can a LINEAR system have?

None; One; Infinite

100

The set of inequalities in a linear programming problem are the ___________ and the solution set is the ____________.

constraints; feasible region

200

Addition and Subtraction are ____________ operations; they undo each other.

Inverse

200

True or False: y<2x-1 would be graphed with a solid line.

False

200

In what form is y=mx+b written?

Slope-intercept form 

200

A system of equations with no solution consists of ______________ lines.

Parallel


200

List at least 4 steps used when solving a linear programming problem.

(1) Define variables (2) Write the constraints (3)Graph the constraints (4) Identify the vertices (5) Write the objective function (6) Plug the vertices into the objective function (7) Find the max or min

300

Angles whose sum is 90 degrees

Complementary

300

Would 2x+4y>-8 be  shaded above or below the inequality?

Above

300

The equation of the line passing through the points (-1, 5) and (3, -7)

y = -3x + 2

300

Solve the Linear System:

2x-y=2

3x-2y=11

(-7, -16)

300

The objective function for: A company makes a profit of $40 on a pair of downhill skis and $30 on a pair of cross country skis

P = 40x + 30y

400

The longest side of a right triangle (spelling counts)

Hypotenuse

400

True or false: The ordered pair (-2, 1) is a solution to the linear inequality 5y<-7x-1

True

400

Define variables and write a linear equation to represent: Jill has 13 flowers in her garden. Each week, 2 more flowers bloom. 

x=number of weeks; y=number of flowers

y=2x+13

400

Solve the Linear System:

2x+6y=-8

5x-3y=88

(14,-6)

400

Vertices at (5, 0) and (4, 2) and (8,1). Find the minimum value for objective function P=x-2y

Minimum: 0

500

A method of finding a min. or max. value using constraints 

Linear Programming 

500

The linear inequality 3x-2y>8 is written as _______________ in slope-intercept form. It is drawn with a ____(solid/dotted)____ line and shaded _____(above/below)______ the line. (0,0) ____(is/is not)____ in the shaded region.

y<3/2x-4; Dotted; Below; Is not

500

Write the Line Parallel to 5y=2x+20 passing through (-1, 3)

y= 2/5x + 17/5

500

The number of solutions in the system:

2x+3y=7

4x+6y=14

Infinite

500

Find the maximum and minimum values for the objective function C = 3x + 4y for the constraints

3 <= x <= 8

2 <= y <= 6

2x + y <=12

Max = 37 min = 17