Verbal & Algebraic
Order of Operations
Replacement Sets
Properties
Distribution and Combining Like Terms
100
Translate 2p² into a verbal expression
Two times p squared
100
(10-6)/8
1/2
100
Find the solution of 10-x< 7 if the replacement set is {3, 4, 5, 6, 7, 8}
{4,5,6,7,8}
100
What property states that the product of reciprocals equals 1.
Multiplicative Inverse Property.
100
Solve using the distributive property. 2(4+7)
2●4 + 2●7= 8+14= 22
200
Translate into an algebraic expression. The product of three and a number to the fifth power is subtracted from 16.
16- 3x^5
200
18-4²+7
9
200
Find the solution set of 3x-7=29 if the replacement set is {10,11,12,13,14,15}
{12}
200
What does the transitive property state?
If a=b, and b=c, then a=c.
200
Simplify 3(⅓ - p)
1- 3p
300
Translate into a verbal expression. 4x² - 13
Four times a number x squarted minus thirteen.
300
(3 ● 1)³ - (4+6)/(5●2)
26
300
Find the solution set of 2x +5>15 if the replacement set is {4,5,6,7,8}
{5,6,7,8}
300
What property is displayed in the following statement: If 7= 4+3 then 4+3=7.
Symmetric Property
300
2³(3x -7y) - 6x
18x - 56y
400
Translate into an algebraic expression. The difference of twice a number x and eight.
2x - 8
400
Evaluate xyt³ if x=3, t=4, y=2
96
400
Find the solution set of 12(x-8)=84 if the replacement set is (10,11,12,13,14,15}
{15}
400
Evaluate and identify the properties used in each step. 36 +7●1+5(2-2)
look at Ms. Picazo's answer.
400
2x² + 8x - 4
Simplified
500
Translate into a verbal expression. 4(6-2x)
Four times the difference of 6 and two times a number x
500
Evaluate 8(x-y)² +2t if x=3, t=4, y=2
16
500
Find the solution set of 3(12-x) -2<28 if the replacement set is {1.5,2,2.5,3}
{2.5,3}
500
Evaluate and state the properties used in each step. (1/2)●2+2[2●3-1]
Look at board.
500
Simplify 2p(1+16r)
2p + 32pr
Continue
ESC
Reveal Correct Response
Spacebar
M
e
n
u
Team 1
0
+
-
Expressions
No teams
1 team
2 teams
3 teams
4 teams
5 teams
6 teams
7 teams
8 teams
9 teams
10 teams
Custom
Press
F11
Select menu option
View > Enter Fullscreen
for full-screen mode
Edit
•
Print
•
Download
•
Embed
•
Share
JeopardyLabs