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ATTRIBUTES OF QUADRATIC FUNCTIONS
1
VERTEX
AXIS OF SYMMETRY
drag vertex here
drag axis of symmetry here
X-INTERCEPTS
Y-INTERCEPT
drag zeros here
drag 
x-int here
drag y-int here
Is the vertex a maximum or minimum of the quadratic function?
Match each graph with its vertex, zeros, axis of symmetry, and intercepts.
Some cards will be used more than once and some may not be used.





+--3,0),(3,0)

(3,0)

(-4,0),(0,0)



(6,0)

(0,-5)

(-2,-4)



(0,0)

(0.5,36)

(-1,8)



(-3,0),(1,0)

(0.4.5)

(3,2)



(-1,0),(2,0)

(0,32)

(0,6)



x=3

x=0

x=8



x=0.5

x=-2

x=-1


ZEROS: 0
ZEROS: 3
ZEROS: 
-3,1


ZEROS: 
-1,2
ZEROS: 
-3,3
ZEROS: 
-4,0




Circle one:
MAXIMUM
MINIMUM
o Moth Beoch Solvions ulC

ATTRIBUTES OF QUADRATIC FUNCTIONS\newline11\newlineVERTEX\newlineAXIS OF SYMMETRY\newlinedrag vertex here\newlinedrag axis of symmetry here\newlineX-INTERCEPTS\newlineY-INTERCEPT\newlinedrag zeros here\newlinedrag x x -int here\newlinedrag y-int here\newlineIs the vertex a maximum or minimum of the quadratic function?\newlineMatch each graph with its vertex, zeros, axis of symmetry, and intercepts.\newlineSome cards will be used more than once and some may not be used.\newline\begin{tabular}{|c|c|c|}\newline\hline±3,0),(3,0) \pm-3,0),(3,0) & (3,0) (3,0) & (4,0),(0,0) (-4,0),(0,0) \\\newline\hline(6,0) (6,0) & (0,5) (0,-5) & (2,4) (-2,-4) \\\newline\hline(0,0) (0,0) & (0.5,36) (0.5,36) & (1,8) (-1,8) \\\newline\hline±3,0),(3,0) \pm-3,0),(3,0) 00 & ±3,0),(3,0) \pm-3,0),(3,0) 11 & ±3,0),(3,0) \pm-3,0),(3,0) 22 \\\newline\hline±3,0),(3,0) \pm-3,0),(3,0) 33 & ±3,0),(3,0) \pm-3,0),(3,0) 44 & ±3,0),(3,0) \pm-3,0),(3,0) 55 \\\newline\hline±3,0),(3,0) \pm-3,0),(3,0) 66 & ±3,0),(3,0) \pm-3,0),(3,0) 77 & ±3,0),(3,0) \pm-3,0),(3,0) 88 \\\newline\hline±3,0),(3,0) \pm-3,0),(3,0) 99 & (3,0) (3,0) 00 & (3,0) (3,0) 11 \\\newline\hline ZEROS: 00 & ZEROS: 33 & ZEROS: (3,0) (3,0) 22 \\\newline\hline ZEROS: (3,0) (3,0) 33 & ZEROS: (3,0) (3,0) 44 & ZEROS: (3,0) (3,0) 55 \\\newline\hline\newline\end{tabular}\newlineCircle one:\newlineMAXIMUM\newlineMINIMUM\newlineo Moth Beoch Solvions ulC

Full solution

Q. ATTRIBUTES OF QUADRATIC FUNCTIONS\newline11\newlineVERTEX\newlineAXIS OF SYMMETRY\newlinedrag vertex here\newlinedrag axis of symmetry here\newlineX-INTERCEPTS\newlineY-INTERCEPT\newlinedrag zeros here\newlinedrag x x -int here\newlinedrag y-int here\newlineIs the vertex a maximum or minimum of the quadratic function?\newlineMatch each graph with its vertex, zeros, axis of symmetry, and intercepts.\newlineSome cards will be used more than once and some may not be used.\newline\begin{tabular}{|c|c|c|}\newline\hline±3,0),(3,0) \pm-3,0),(3,0) & (3,0) (3,0) & (4,0),(0,0) (-4,0),(0,0) \\\newline\hline(6,0) (6,0) & (0,5) (0,-5) & (2,4) (-2,-4) \\\newline\hline(0,0) (0,0) & (0.5,36) (0.5,36) & (1,8) (-1,8) \\\newline\hline±3,0),(3,0) \pm-3,0),(3,0) 00 & ±3,0),(3,0) \pm-3,0),(3,0) 11 & ±3,0),(3,0) \pm-3,0),(3,0) 22 \\\newline\hline±3,0),(3,0) \pm-3,0),(3,0) 33 & ±3,0),(3,0) \pm-3,0),(3,0) 44 & ±3,0),(3,0) \pm-3,0),(3,0) 55 \\\newline\hline±3,0),(3,0) \pm-3,0),(3,0) 66 & ±3,0),(3,0) \pm-3,0),(3,0) 77 & ±3,0),(3,0) \pm-3,0),(3,0) 88 \\\newline\hline±3,0),(3,0) \pm-3,0),(3,0) 99 & (3,0) (3,0) 00 & (3,0) (3,0) 11 \\\newline\hline ZEROS: 00 & ZEROS: 33 & ZEROS: (3,0) (3,0) 22 \\\newline\hline ZEROS: (3,0) (3,0) 33 & ZEROS: (3,0) (3,0) 44 & ZEROS: (3,0) (3,0) 55 \\\newline\hline\newline\end{tabular}\newlineCircle one:\newlineMAXIMUM\newlineMINIMUM\newlineo Moth Beoch Solvions ulC
  1. Identify Total Amount: Identify the total amount of electrical tape needed and the amount of tape on each roll.\newlineTotal amount of electrical tape needed: 8,000cm8,000\,\text{cm}\newlineAmount of tape on each roll: 2,000cm2,000\,\text{cm}
  2. Calculate Rolls Needed: Calculate the number of rolls needed by dividing the total amount of tape needed by the amount of tape on each roll.\newlineNumber of rolls needed =Total amount of tape neededAmount of tape on each roll= \frac{\text{Total amount of tape needed}}{\text{Amount of tape on each roll}}\newlineNumber of rolls needed =8,000cm2,000cm= \frac{8,000 \, \text{cm}}{2,000 \, \text{cm}}
  3. Perform Division: Perform the division to find the number of rolls.\newlineNumber of rolls needed = 8,000cm÷2,000cm=48,000 \, \text{cm} \div 2,000 \, \text{cm} = 4 rolls

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