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Test your basic knowledge |
Algebra Formulas
Start Test
Study First
Subjects
:
math
,
algebra
Instructions:
Answer 50 questions in 15 minutes.
If you are not ready to take this test, you can
study here
.
Match each statement with the correct term.
Don't refresh. All questions and answers are randomly picked and ordered every time you load a test.
This is a study tool. The 3 wrong answers for each question are randomly chosen from answers to other questions. So, you might find at times the answers obvious, but you will see it re-enforces your understanding as you take the test each time.
1. A=b - then ac=bc
multiplicative property
matrix
linear combination (elimination)
independent
2. e.g x
matrix
variable
range
standard form of linear equation
3. No fraction or decimal
integer
parallels have...
slope-int form
dependant variable
4. Function whose graph is a line
graphing inequalities (closed circle - set number)
perpendiculars have...
linear function
independant value
5. 'Points' from BOTTOM to TOP
3 by 3's (& 4 by 4's)
linear function
domain (graphing terms)
range (graphing terms)
6. Relations do not have all points in common e.g diff. lines that may intersect
compound inequality
FOIL
evaluate
independent
7. x-value because its value is given
closure property
independant value
parallels have...
inconsistent
8. mx+b=y
dependent
slope-int form
> or < (graphing)
independant value
9. Put is simplest form
substitution
simplify
graphing y<1
> or < (graphing)
10. No solution
finding min and max
inconsistent
feasible region
graphing y<1
11. Intersecting points
extraneous solution
y>1
vertex
multiplicative property
12. Set might require positive integers - natural #s - positive reals - etc.
parallels have...
element
variable
graphing y<1
13. Slope of 1/1 - through 0
inconsistent
natural #s
y>x
feasible region
14. Change of grouping a+(b+c)=(a+b)+c
associative property
substitution
perpendiculars have...
> or < underlined (graphing)
15. Substitute AND simplify
matrix
> or < (graphing)
evaluate
graphing inequalities (closed circle - set number)
16. If IxI>5 then x>5 or x<-5
inconsistent
solving absolute value inequalities
parallels have...
associative property
17. Set of all FIRST coordinates of the ordered pairs e.g. x (x -y)(input value - abscissa)
domain
solving absolute value inequalities
domain (graphing terms)
simplify
18. y-value - because its value depends on the x-value
inconsistent
integer
dependant variable
perpendiculars have...
19. Vertical line
domain (graphing terms)
objective function
inverse property
x>1
20. Rectangular array of #s written w/brackets (classified by # of numbers in row and column e.g. 3x3)
perpendiculars have...
graphing y>1
matrix
solving absolute value inequalities
21. Ax+By=C (letters are real - not zero)
x>1
substitution
evaluate
standard form of linear equation
22. Whats worth
point-slope form
multiplicative property
associative property
value
23. Shading goes up - or right
> or < underlined (graphing)
y>1
relation
graphing y>1
24. Horizontal line
linear function
natural #s
y>1
function
25. Plug in vertices in objective function
element
matrix
finding min and max
3 by 3's (& 4 by 4's)
26. Undoes operation a+(-a)=0
inverse property
domain
symmetric property
multiplying matrices
27. Solid line
feasible region
> or < (graphing)
transitive property
> or < underlined (graphing)
28. Shaded area
> or < (graphing)
identity property
value
feasible region
29. Same slopes
inverse property
y>x
parallels have...
evaluate
30. Change of order a+b+c=a+c+b
graphing inequalities (closed circle - set number)
variable
objective function
commutative property
31. Function in mx+b=y form whose graph is a line
element
associative property
linear equation
range (graphing terms)
32. [2x+3]=9 - [2x+3]=-9 write it both ways
substitution
isolating absolute value
reflexive property
range
33. Set of all SECOND coordinates of the ordered pairs e.g. y (x -y)(output value - ordinate)
graphing inequalities (open circle - infinite)
evaluate
range
inverse property
34. A=b - b=c - then a=c
domain
simplify
transitive property
isolating absolute value
35. A=b - then b=a
symmetric property
feasible region
isolating absolute value
vertex
36. # set (2 -3) in x+1=y - 2+1=3
objective function
closure property
perpendiculars have...
function
37. Relations have all points in common e.g same line
parallels have...
perpendiculars have...
dependent
linear combination (elimination)
38. 1 -2 -3...maybe 0
simplify
natural #s
graphing inequalities (closed circle - set number)
3 by 3's (& 4 by 4's)
39. One or more solutions
consistent
y>1
independant value
objective function
40. A relation in which each element of the domain is paired with one element in the range (no repeated x - however y can repeat)
slope-int form
finding min and max
graphing y<1
function
41. f(x -y)=x + y
inverse property
objective function
domain (graphing terms)
value
42. Solve using every equation (use linear combination)
43. y-y{2}=m(x-x{2})
point-slope form
relation
integer
simplify
44. Second step to linear combo. Fill in variable for whatever you solved for OR change equation to y= or x=
substitution
y>x
slope-int form
closure property
45. Set of ordered pairs (input and output)
relation
multiplicative property
> or < underlined (graphing)
variable
46. Change one equation with LCM (i think) and add up - cancelling one variable out
FOIL
linear combination (elimination)
variable
isolating absolute value
47. Soft - parentheses
transitive property
range
range (graphing terms)
graphing inequalities (open circle - infinite)
48. 'Points' from side to side
domain (graphing terms)
domain
range
FOIL
49. A=a it is what it is
parallels have...
matrix
reflexive property
natural #s
50. Hard - brackets
dependent
vertex
evaluate
graphing inequalities (closed circle - set number)