−8x + 32 = 4(−2 − 4x)
x=-5
Solve and graph: x+6x≥ 4+6x
x≥ 4
Solve for a
g=ca
a=g/c
Is the following a function?
x y
1 4
2 8
3 12
4 16
yes
Find the rate of change between the two following points
(10,8) and (4,12)
-2/3
−1 + 3(x + 2) = 5+10x
x=1/7
Solve and graph: 1 + 2m ≥ 8 + m
m≥ 7
Solve for a
a-c=d-r
a=d-r+c
Are the following points a function? If so, is it a one to one or a many to one?
(1,0), (0,1), (-1,3), (2,0), (4,10) , (5,3)
Yes, many to one
Find the rate of change between the two following points
(-7,-5) and (4,8)
13/11
6(1 + 2k) − 6k = −3(−8k + 4)
K=1
Solve and graph: 3(p-3)-5p>-3p-6
x>3
Solve for a
u= ak / b
a=ub/k
Identify the domain of the following relation
x y
1 10
4 27
6 18
9 15
{1,4,6,9}
Jill is running laps around a track. The following is her running rate per each lap. Find the rate of change from lap 1 to lap 4
lap# time(in minutes)
1 4
3 8
4 12
8/3
1/4(12x+8)=2x-3
x=-5
Solve and graph: 1/2(6x-12)≤4x+3
x≥ -9
Solve for a
g=ca-b
a=(g+b)/c
What is the range of the following data set
1 10
2 19
3 12
4 17
{10,12,17,19}
Use the table below to find the average rate of change in the temperature from 7am to 1pm(consider this the 13th hour of the day).
7am 65 degrees
9am 75 degrees
10am 81 degrees
1pm 89 degrees
4 degrees per hour
2(1 + 6x) + 2(3 − 6x) = 7x − 5x
x=4
Solve and graph: -1/4(44y-4)<6y+18
y>-1
Solve for h
A=1/2bh
2A/b
(I will draw a parabola graph on the board)
Identify the domain and range
Domain: -4≤ x≤ 3
Range: -6≤ x≤ 10
Use the table below to find the average rate of change in the cost of a candy bar from 1951 to 2000.
1951 22 cents
1956 52 cents
1986 68 cents
2000 79 cents
57/49 cents