Linear Systems
Analytic Geometry
Polynomials
Quadratic Functions
Quadratic Equations
100

Desmos can be used to solve a linear system by the method of ______.

Graphing

100

The graph of x2 + y= 4 is a _____.


circle

100

Which of these expressions is a monomial?
4, 8x2, 12xy3

All three are monomials!

100

The graph of y = x2 is a(n) ______. 

parabola

100

Desmos can solve quadratic equations by _____.

graphing

200

Name the two algebraic methods for  solving linear systems.

Substitution & Elimination

200

The radius of the graph of x2 + y2 = 4 is _____.


2

200

The GCF of 24a3b – 36ab2 is ____.

12ab

200

The second differences of all quadratic
functions are ____.

equal or constant or the same

200

State the quadratic formula.

x = -b +/- the square root of b2 - 4ac, all over 2a

300

Which algebraic method would work best on a linear system with no coefficients of one (1)?

Elimination

300

Find the slope of the line through the points
(8, 4) & (10, 8).


2

300

Expand (2x – 3y)2.

4x2 - 12xy + 9y2

300

The equation y = 3(x – 4)2 – 8 is written
in ____ form.

vertex

300

Solve x2 + 5x + 6 = 0 by factoring.

x = -2 or -3

400

Amy bought ten pounds of nuts: some cashews and some walnuts.  Write an equation to represent this.

c + w = 10

400

Line segment LS has a slope of -4/3.
Find the slope of RB, the right bisector of LS.


3/4

400

Factor 24a3b – 36ab2

12ab(2a2 - 3b)

400

The equation y = 3x2 – 24x + 40 is written
in _____ form.

standard

400

The zeros of a quad function, the x-intercepts of the corresponding graph and the roots/solutions of the corresponding quad equation are _____.

all one and the same thing/have the same values

500

Cashews cost $11 per pound and walnuts cost $5 per pound.  Amy spent $80 on the nuts.  Write an equation to represent this information.

11c + 5w = 80

500

Find the shortest distance from P(3, 4)
to the (i) x-axis; (ii) y-axis.

(i)  4
(ii) 3

500

When factoring 2x2 – 9x + 4 by decomposition
what are the middle terms?

-x and -8x

500

Convert y = 3x2 – 24x + 40 to vertex form.

y = 3(x - 4)2 - 8

500

Solve x2 + 3x – 2 = 0 using the quadratic formula.

x = (-3 +/- sqrt 17)/2