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WorksheetsReview Quizziz
Total questions: 21
Worksheet time: 48mins
Are the next lines parallel, perpendicular , neither of them or is the same line? 6x-2y=10 and y= y=31x+4
Parallel
Perpendicular
Neither of them
Is the same line
Are the next lines paralell, perpendicular, neither of them or is the same line? 2x+4y=6 and y=2x+3
Paralell
Perpendicular
Neither of them
Is the same line
Are the next lines paralell, perpendicular ,neither of them or is the same line? 3x+y=10 and y=-3x+5
Parallel
Perpendicular
Neither of them
Is the same line
Using the information of the graph find the equation of the graph in vertex form.
y=a(x−h)2+k
Find a parallel slope of the next line -6x+3y=12
m=4
m=-4
m=-2
m=2
Find a perpendicular slope to the next line. 10x-4y=8
m= 25
m= 52
m= −52
m= −25
m= 21
Solve the next system of linear equations
x-y=-1
2x-y=-5
Solution (3,4)
Solution (-3,-4)
Solution (-4,-3)
Solution (4,3)
Solve the next system of linear equations
2x+y=7
x-2y=6
Solution (4, -1)
Solution (-1,4)
Solution (4,1)
Solution (1,-4)
Solve the next system of linear equations
y=3x-1
6x-2y=6
(1,2)
All Real Numbers
(2,1)
No solution
Solve the next system of linear equations
2x-y=-3
-6x+3y=9
All Real Numbers
No solution
(3,2)
(-3,-2)
Using the information of the next graph, find the value of a and the equation of the graph in vertex form. Remember to use the vertex form equation to solve this exercise . y=a(x−h)2+k
a=1
y=(x+1)2+9
a= -1
y=−(x+1)2+9
a= -2
y=−2(x+1)2+9
a=2
y=2(x+1)2+9
Paul is playing throwing the ball, the height of the trajectory is given by the next equation, where h is measured in ft and t in seconds
h=−4t2+16t
Find the time when it reaches the maximum height.
t= 1 second
t=2 seconds
t=3 seconds
t=4seconds
Paul is playing throwing the ball, the height of the trajectory is given by the next equation, where h is measured in ft and t in seconds
h=−4t2+16t
Find the the maximum height that reaches the ball.
h=9 ft
h=12 ft
h=16 ft
h=20 ft
Paul is playing throwing the ball, the height of the trajectory is given by the next equation, where h is measured in ft and t in seconds
h=−4t2+16t
Find the time when the ball hits the ground
t= 1 second
t= 2 seconds
t=3 seconds
t= 4 seconds
Transformations Taking the equation y=x2
This new equation y=(x−5)2 means that:
The graph moves 5 units to the left so the vertex is in (-5,0)
The graphs moves 5 units up, so the vertex is in (0,5)
The graphs moves 5 units to the right so the vertex is in (5,0)
The graphs moves 5 units down, so the vertex is in (0,-5)
Transformations Taking the equation y=x2
This new equation y=x2 −4 means that:
The graph moves 4 units to the left so the vertex is in (-4,0)
The graphs moves 4 units up, so the vertex is in (0,4)
The graphs moves 4 units to the right so the vertex is in (4,0)
The graphs moves 4 units down, so the vertex is in (0,-4)
Transformations Taking the equation y=x2
This new equation y=(x+6)2 means that:
The graph moves 6 units to the left so the vertex is in (-6,0)
The graphs moves 6 units up, so the vertex is in (0,6)
The graphs moves 6 units to the right so the vertex is in (6,0)
The graphs moves 6 units down, so the vertex is in (0,-6)
Transformations Taking the equation y=x2
This new equation y=x2+8 means that:
The graph moves 8 units to the left so the vertex is in (-8,0)
The graphs moves 8 units up, so the vertex is in (0,8)
The graphs moves 6 units to the right so the vertex is in (8,0)
The graphs moves 8 units down, so the vertex is in (0,-8)
Which is the correct vertex equation of the next graph
y=(x−1)2−2
y=(x−2)2−1
y=(x+1)2−2
y=(x−1)2+2
y=(x+2)2−1
Tom an Yoko are driving separate cars to Atlanta. They begin the trip with ful gas. The amount of gas (in gallons) remaining in the tank of each car depends on th number of miles driven, as shown in the graph:
After how many miles will the tanks contain the same amount of gas?
180 miles
240 miles
300 miles
360 miles
Tom an Yoko are driving separate cars to Atlanta. They begin the trip with ful gas. The amount of gas (in gallons) remaining in the tank of each car depends on th number of miles driven, as shown in the graph:
At the begining of the trip, how many more miles did Juan' car have from Linda's car ?
12 more gallons
14 more gallons
16 more gallons
24 more gallons
