(-3,0) (2.0) (4.0) - (3.378, -0942) (0,-6) (-1,628, -12.704) Let p (x) be the polynomial whose graph is shown. a) Give a complete list of the zeros of p (x). For example if 3 and 4 were the zeros you should type "3,4" or "4,3" with no quotes and no spaces. b) The y-intercept of p (x) as an ordered pair "(x.y)" with no quotes and no spaces. y-intercept:
(-3,0) (2.0) (4.0) - (3.378, -0942) (0,-6) (-1,628, -12.704) Let p (x) be the polynomial whose graph is shown. a) Give a complete list of the zeros of p (x). For example if 3 and 4 were the zeros you should type "3,4" or "4,3" with no quotes and no spaces. b) The y-intercept of p (x) as an ordered pair "(x.y)" with no quotes and no spaces. y-intercept:
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D3
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(2.0)
(4.0)
(3.378,-0.942)
(0. -6)
(-1,628, –12.704)
Let p (x) be the polynomial whose graph is shown.
a) Give a complete list of the zeros of p (x). For example if 3 and 4 were the zeros you should type
"3,4" or "4,3" with no quotes and no spaces.
b) The y-intercept of p (x) as an ordered pair "(x,y)" with no quotes and no spaces.
y-intercept:
c) The end-behavior of p (x) written as two limits using "inf" for oo and "-inf" for -oo with no
quotes
lim p(x) =
X 00
lim p(x) =|
d) Referring to the graph fill in the multiplicities m, m2, m3 of this equation using the lowest
possible degree.
p(x) = a(x + 3)": (x – 2)": (x – 4)"
m =
m2 =
m3 =
e) Fill in the blank with the appropriate sign of a. Type "positive" or "negative" with no quotes"
Transcribed Image Text:(-3,0)
(2.0)
(4.0)
(3.378,-0.942)
(0. -6)
(-1,628, –12.704)
Let p (x) be the polynomial whose graph is shown.
a) Give a complete list of the zeros of p (x). For example if 3 and 4 were the zeros you should type
"3,4" or "4,3" with no quotes and no spaces.
b) The y-intercept of p (x) as an ordered pair "(x,y)" with no quotes and no spaces.
y-intercept:
c) The end-behavior of p (x) written as two limits using "inf" for oo and "-inf" for -oo with no
quotes
lim p(x) =
X 00
lim p(x) =|
d) Referring to the graph fill in the multiplicities m, m2, m3 of this equation using the lowest
possible degree.
p(x) = a(x + 3)": (x – 2)": (x – 4)"
m =
m2 =
m3 =
e) Fill in the blank with the appropriate sign of a. Type "positive" or "negative" with no quotes
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