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Choose the equation of the quadratic function that is translated 6 units up, 2 units right, and is vertically stretched by a factor of 3 from the parent function.
f(x) = 3(x - 2)2+6
f(x) = 6(x + 2)2+3
f(x) = 3(x + 2)2 + 6
f(x) = 6(x - 2)2-3
Choose the equation of the quadratic function that is reflected over the x-axis and translated down 3.
f(x) = -x2 + 3
f(x) = -x2 -3
f(x) = -(x-3)2
f(x) = -(x+3)2
Use transformations to identify the equation of the graph shown.
f(x) = (x - 5)2 - 2
f(x) = (x + 5)2 - 2
f(x) = (x - 5)2 + 2
f(x) = (x + 5)2 + 2
Use transformations to identify the equation of the graph shown.
f(x) = (x + 3)2 - 8
f(x) = 3(x + 3)2 - 8
f(x) = (x - 3)2 - 8
f(x) = 2(x - 3)2 - 8
Wider
Narrower
Translation left 2 units
Narrower
Narrower
What is the vertex?
(3, 1)
(0, 1)
(1, 3)
No vertex
Write the equation of the quadratic function. (parabola)
y = x2 - 6
y = x2 + 6
y = ( x - 6 )2
y = ( x + 6 )2
Write the equation of the quadratic function. (parabola)
y = x2 - 5
y = x2 + 5
y = ( x - 5 )2
y = ( x + 5 )2
Write the equation of the quadratic function. (parabola)
y = x2 - 1
y = x2 + 1
y = ( x - 1 )2
y = ( x + 1 )2
Write the equation of the quadratic function. (parabola)
y = x2 - 5
y = x2 + 5
y = ( x - 5 )2
y = ( x + 5 )2
Gracie's service club is raising money by wrapping presents in the mall. The function f(x) = 3x describes the amount of money, in dollars, the club will earn for wrapping x presents. They only have enough wrapping paper to wrap 1000 presents. Which best represents the domain?
1000 ≤ x ≤ 0
x ≥ 1000
0 ≤ x ≤ 1000
x ≤ 3000
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