Team 1
0
Team 2
0
Teams
Name
Score
1
2
3
4
5
6
7
8
9
10
11
12
13
14
15
16
Loading
10
×
What is the (Theorem 2.3) Supplement Theorem?
If two angles form a linear pair, then they are supplementary angles
Oops!
Check
Okay!
Check
10
×
Two statements are connected with an 'AND'
conjunction
Oops!
Check
Okay!
Check
10
×
It is a mathematical statement which appears to be true, but has not been formally proven.
conjecture
Oops!
Check
Okay!
Check
10
×
it is the opposite of a given mathematical statement
negation
Oops!
Check
Okay!
Check
10
×
What is the (Theorem 2.8) Vertical Angle Theorem?
If two angles are vertical angles, then they are congruent.
Oops!
Check
Okay!
Check
10
×
It is a method used to present a logical argument using a table with two columns.
two-column proof
Oops!
Check
Okay!
Check
10
×
It is one type of geometric proof (a series of logical statements proving a mathematical concept true) written in paragraph form.
paragraph proof
Oops!
Check
Okay!
Check
×
lifesaver
Give 20 points!
Oops!
×
seesaw
Swap points!
Okay!
×
shark
Other team loses 15 points!
Okay!
×
lifesaver
Give 10 points!
Oops!
×
baam
Lose 10 points!
Oops!
×
fairy
Take points!
5
10
15
20
25
×
rocket
Go to first place!
Okay!
×
baam
Lose 25 points!
Oops!
10
×
it is created when the hypothesis and conclusion are reversed.
converse
Oops!
Check
Okay!
Check
×
banana
Go to last place!
Oops!
×
star
Double points!
Okay!
×
fairy
Take points!
5
10
15
20
25
×
thief
Give points!
5
10
15
20
25
10
×
It is a special kind of example that disproves a statement or proposition.
counterexample
Oops!
Check
Okay!
Check
10
×
it is an obvious geometric truth that is accepted without proof.
postulate
Oops!
Check
Okay!
Check
10
×
It is a statement involving an "OR"
disjunction
Oops!
Check
Okay!
Check
×
eraser
Reset score!
Oops!
×
star
Double points!
Okay!
×
gift
Win 25 points!
Okay!
×
thief
Give points!
5
10
15
20
25
10
×
What is the (Postulate 2.9) Segment Addition Postulate?
point B is between A and C if and only if AB + BC =AC
Oops!
Check
Okay!
Check
×
Restart
Review
Join for Free
;
Your experience on this site will be improved by allowing cookies.
Allow cookies