SUBJECTS
|
BROWSE
|
CAREER CENTER
|
POPULAR
|
JOIN
|
LOGIN
Business Skills
|
Soft Skills
|
Basic Literacy
|
Certifications
About
|
Help
|
Privacy
|
Terms
|
Email
Search
Test your basic knowledge |
GRE Math Strategies
Start Test
Study First
Subjects
:
gre
,
math
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. The product of x and y
xy
all acute angles are equal and all obtuse angles are equal
if the last digit of the number is 0 -2 -4 -6 -8
x>y and y>z
2. x + (n/100)x
n percent greater than x
isosceles
a<x<b
right triangle
3. The point where the line crosses the y-axis - x will always = 0 in this case
opposite the greatest side
-y
greater than c
y intercept
4. ?if y angle< x angle - then
a side< b side
pythagorean theorem
diagonal of a square
all acute angles are equal and all obtuse angles are equal
5. 1. subtract each number from the average of the numbers 2. square the result of each of the numbers 3. add all those results and then divide by how many numbers you originally had. 4. take the square root of that result
standard deviation
set
even
the square of x
6. In transversals
xy>0
all acute angles are equal and all obtuse angles are equal
relation
permutations
7. A<x and x<b
opposite the greatest side
(x-y/x)100
consistent lines
a<x<b
8. If an equation can be put into the form y= mx +b - then
y-x
v3/2 or .87
b is the y-intercept
equal
9. Any integer is divisible by 6 if
hexagon
it is also divisible by 2 and 3
properties of a square
1
10. All angles are right angles and diagonals are equal 1.each pair of opposite sides are equal 2. the diagonals bisect eachother 3. the opposite angles are equal 4. one diagonal divides it into two congruent triangles and two diagonals divides it into
properties of a rectangle
always positive or zero
v3/2 or .87
rectangle
11. (x1+ x2/2) - (y1+y2/2) Each coordinate of the midpoint is equal to the average of the corresponding cordinates of the endpoints
hexagon
midpoint of a line segment joining 2 parts
commutative axiom of addition and multiplication
a
12. V2
1.4
x²-2xy+y²
similar triangles
relation
13. x/100
diagonal of a square
y angle< x angle
x percent
right angle
14. Wx<wy
the sum of its digits is divisible by 9
altitude of a triangle
w<0 and x>y
associative axiom of addition and multiplication
15. 180°
range of a relation
x intercept
polygon
triangle or straight line
16. Any number squared or raised to an even power is
equal angles
positive
always positive or zero
cube
17. Area= s² perimeter= 4s
never divide by zero
right triangle
parallel
square
18. B²-4ac = 0 there is
x+y/xy
right triangle
one solution
range of a relation
19. N is what % of m
null set
associative axiom of addition and multiplication
inconsistent lines
n= mx/100
20. Volume= bh or ?r²h surface area= 2?rh (w/o bases) or 2?r(h+r) with bases
equal angles
if the last digit of the number is 0 -2 -4 -6 -8
approx sums
cylinder
21. The percent increase from x to y (y>x)
the last three numbers are divisible by 8
triangle or straight line
(y-x/x)100
+y
22. Any integer is divisible by 8 if
v(x2-x1)²+ (y2-y1)²
x - y
pythagorean theorem
the last three numbers are divisible by 8
23. The case where the two equations are equivalent (just two different forms of the same mathematical relation). Any point that satisfies either of the equations - automatically satisfies both
negative
even
a set
coinciding lines
24. | |
parallel
c x (john'S age)
v(x2-x1)²+ (y2-y1)²
similar triangles
25. The sume of x and y
360 degrees
x + y
triangle or straight line
w<0 and x>y
26. 1/x + 1/y x -y ? 0
x+y/xy
circle
±vx
determining if a number is prime
27. A+b=c+ d=d
isosceles
y-x
a+b+d=c+d
inscribed angle
28. ? if a side < b side - then
a side< b side
even
similar triangles
y angle< x angle
29. Is - as - was - has - cost
cube
equal angles
equals
equal to the sum of the measures of the remote exterior angles
30. The quotient of any quantity (except 0) divided by zero is infinity
the last digit is 0
semicircle
a
never divide by zero
31. x²
the square of x
v(x2-x1)²+ (y2-y1)²
±vx
negative reciprocal of the other
32. Set of solutions to an equation
equals
solution set
perpendicular
properties of parallelograms
33. All even numbers end in the digits of
if two sets have no elements in common
radius of a circle
0 - 2 - 4 - 6 - 8
Axioms
34. Sum of two even numbers is
inconsistent lines
even
the perpendicular distance
x<0
35. 360°
(y-x/x)100
circle
is a subset of
right triangle
36. Sin 60°
is a subset of
equilateral triangle
diagonal of a square
v3/2 or .87
37. x + y
equal
x and y
odd
expression of an odd number
38. 7-24-25
w>0 and x>y
right triangle
quadratic equations
y-x
39. ?
and
implies
a side< b side
right triangle
40. Product of two odd numbers is
x<0 and z=x+y
right triangle
odd
and
41. Area= 1/2?r2 length= 1/2?d= ?r perimeter= d(1/2? +1)
semicircle
percent
x+y/xy
area of a triangle
42. 1/2d
radius of a circle
x is greater than y
right triangle
x>y>0 and w>z>0
43. Area= 1/2h(b1+b2) perimeter= b1+b2+c+d
trapezoid
1/2
positive
simultaneous equations
44. Every set is a subset of
all acute angles are equal and all obtuse angles are equal
opposite the greatest side
isosceles
itself
45. The measure of an interior angle is
equal to the sum of the measures of the remote exterior angles
determining if a number is prime
xy>0
permutations
46. If ?B > ?A - then
v2/2 or .71
vertical angles
cube
then side b > side a
47. N= combinations taken (order does not matter) r= rate at a time nCr or C(n -r) = (n)!/(r)! (remember to cancel out common numbers)
quadratic equations
itself
combinations
supplementary angles
48. R²
x+y/xy
the sum of parts
diameter of circle
x²-y²
49. 3(4+1)= 3 x 4 + 3 x 1
the sum of its digits is divisible by 3
distributive axiom
hexagon
determining if a number is prime
50. The decrease from x to y
the last two digits of the number make a number that is divisible by 4
w>0 and x>y
x-y
triangle
Sorry!:) No result found.
Can you answer 50 questions in 15 minutes?
Let me suggest you:
Browse all subjects
Browse all tests
Most popular tests
Major Subjects
Tests & Exams
AP
CLEP
DSST
GRE
SAT
GMAT
Certifications
CISSP go to https://www.isc2.org/
PMP
ITIL
RHCE
MCTS
More...
IT Skills
Android Programming
Data Modeling
Objective C Programming
Basic Python Programming
Adobe Illustrator
More...
Business Skills
Advertising Techniques
Business Accounting Basics
Business Strategy
Human Resource Management
Marketing Basics
More...
Soft Skills
Body Language
People Skills
Public Speaking
Persuasion
Job Hunting And Resumes
More...
Vocabulary
GRE Vocab
SAT Vocab
TOEFL Essential Vocab
Basic English Words For All
Global Words You Should Know
Business English
More...
Languages
AP German Vocab
AP Latin Vocab
SAT Subject Test: French
Italian Survival
Norwegian Survival
More...
Engineering
Audio Engineering
Computer Science Engineering
Aerospace Engineering
Chemical Engineering
Structural Engineering
More...
Health Sciences
Basic Nursing Skills
Health Science Language Fundamentals
Veterinary Technology Medical Language
Cardiology
Clinical Surgery
More...
English
Grammar Fundamentals
Literary And Rhetorical Vocab
Elements Of Style Vocab
Introduction To English Major
Complete Advanced Sentences
Literature
Homonyms
More...
Math
Algebra Formulas
Basic Arithmetic: Measurements
Metric Conversions
Geometric Properties
Important Math Facts
Number Sense Vocab
Business Math
More...
Other Major Subjects
Science
Economics
History
Law
Performing-arts
Cooking
Logic & Reasoning
Trivia
Browse all subjects
Browse all tests
Most popular tests