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Algebra 2

I need help with this quiz I’m taking. I need it 100% right please and show work please. The instructions will be on the quiz I sen

Name:_Noa Levi
LT 3E & LT3F Quiz
Date:
Per:
LT 3E I can graph and interpret the key features of a polynomial function and its graph, including intercepts, domain, range, and intervals where the function: is
increasing/decreasing, positive/negative, has a relative maximum/minimum, has symmetry
LT 3F I can determine the degree of a polynomial from a table, and write a polynomial function that describes the relationship between two quantities using
zeros and one additional point.
Not
Finish
LT 3E: (Level 2) Graph the polynomial function and identify the following:
(1) f(x) = x3 – 3x + 2
101
r
(1a) Domain: 1
(1b) Ranget
8
R
6
(1c) x-intercept(s):
4
2
y-intercept(s);
2 4 6 8 10
– 10 -6 -6 -4 -2
-2
(1d) Increasing:
(1e) Decreasing:
-4
-6
8
(1g) Negative:
(1f) Positive:
x>
-10
G C F=2
(18) Local Min:
(1h) Local Max:
3
O=x – 3x + 2
(1j) Symmetry (Circle One and Explain why.)
2
X+ 3Fpx +ğ to
Even
Odd
Neither
-3
7
1-2 1-2
X–
no odd
x=-2
exponents
are acted
(-3,0) (-2,0)
upon.
311
احد
Name:
Lev
LT 3E & LT3F Quiz Date:
Per:
LT 3E I can graph and interpret the key features of a polynomial function and its graph, including intercepts, domain, range, and intervals where the function: is
increasing/decreasing, positive/negative, has a relative maximum/minimum, has symmetry
LT 3F I can determine the degree of a polynomial from a table, and write a polynomial function that describes the relationship between two quantities using
zeros and one additional point.
tomorrow
LT 3F: (Level 2)
morning
doing this
(2) Write a cubic function whose graph passes through the given points. (4,0), (0, )
, (-1,0), (1,0)
(-4,0) (0,1.3) (-1,0)(1,0)
X
It
A)
-11-1
Х
X
(-4.0) (-1,0) (1:0)
X-te
=
xti
+ 24 +9
x + 4
y = x + 1 =
x+y=0
x-1=0
f( * )= a (x+4) (x +1) (x-1)
X-Y=0
0, 434)

Im Jym
+4) (0+1)(cob
0 (0 (ol)
() ((
9 (4) (!) (-1)
f(x) = -3(x+4)(x+1)
4
-4
3
ye
(x-
D
a
3
(3) Label and show that the nth order differences for the given function et degree n are nonzero and constant.
X=0.3×3-
f(x)

х
1
0
2
-3
3
-8
77-2
] -3
2
1-5
z
コー9-
IF 2
7-11-2
4
-15
5
-24
9
-35
F f
3
Go
-5

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