Degree: even
Leading coefficient: negative
as x -?
f(x) -?
as x +?
f(x) -?
As the x values get infinitely negative and positive, the y values get infinitely negative
Degree: even
Leading coefficient: positive
as x -?
f(x) +?
as x +?
f(x) +?
As the x values get infinitely negative and positive, the y values get infinitely positive
Degree: odd
Leading coefficient: negative
as x -?
f(x) +?
as x +?
f(x) -?
As the x values get infinitely negative, the y values get infinitely positive
As the x values get infinitely positive, they values get infinitely negative
Degree: odd
Leading coefficient: positive
as x +?
f(x) +?
as x -?
f(x) -?
As the x values get infinitely negative, the y values get infinitely negative
AS the x values get infinitely positive, the y values get infinitely positive
2
# of relative maximum points?
6
# of real zeros?
3
# of relative minimum points?
1
# of relative maximum points?
3
# of real zeros?
2
# real zeros?
4
# real zeros?
0
# real zeros?
1
# of real zeros?
3
# real zeros?
No
Is there a relative maximum at x = 0?
Yes
Is there a relative minimum at x = 0?
Odd
Odd or even?
Leading Coefficient: -
Degree: Even
# of Real Roots: 0
# of Complex Roots: 4
Leading Coefficient: -
Degree: Even
# of Real Roots: 4
# of Complex Roots: 0
Leading Coefficient: +
Degree: Odd
# of Real Roots: 1
# of Complex Roots: 2
Leading Coefficient: +
Degree: Even
# of Real Roots: 2
# of Complex Roots: 2
Leading Coefficient: -
Degree: Odd
# of Real Roots: 1
# of Complex Roots: 2
Leading Coefficient: -
Degree: Odd
# of Real Roots: 3
# of Complex Roots: 0
Leading Coefficient: -
Degree: 5
Roots: -4,-1,0,5
Leading Coefficient: -
Degree: 6
Roots: -2,-1,5,6
Leading Coefficient: +
Degree: 6
Roots: -6,-3,1
Leading Coefficient: +
Degree: 7
Roots: -6,-3,1,2
Leading Coefficient: +
Degree: 8
Roots: -4,-1,2,4
Leading Coefficient: +
Degree: 7
Roots: -6,-3,2,6
Degree: even
Leading coefficient: negative
as x -?
f(x) -?
as x +?
f(x) -?
As the x values get infinitely negative and positive, the y values get infinitely negative
Degree: even
Leading coefficient: positive
as x -?
f(x) +?
as x +?
f(x) +?
As the x values get infinitely negative and positive, the y values get infinitely positive
Degree: odd
Leading coefficient: negative
as x -?
f(x) +?
as x +?
f(x) -?
As the x values get infinitely negative, the y values get infinitely positive
As the x values get infinitely positive, they values get infinitely negative
Degree: odd
Leading coefficient: positive
as x +?
f(x) +?
as x -?
f(x) -?
As the x values get infinitely negative, the y values get infinitely negative
AS the x values get infinitely positive, the y values get infinitely positive
2
# of relative maximum points?
6
# of real zeros?
3
# of relative minimum points?
1
# of relative maximum points?
3
# of real zeros?
2
# real zeros?
4
# real zeros?
0
# real zeros?
1
# of real zeros?
3
# real zeros?
No
Is there a relative maximum at x = 0?
Yes
Is there a relative minimum at x = 0?
Odd
Odd or even?
Leading Coefficient: -
Degree: Even
# of Real Roots: 0
# of Complex Roots: 4
Leading Coefficient: -
Degree: Even
# of Real Roots: 4
# of Complex Roots: 0
Leading Coefficient: +
Degree: Odd
# of Real Roots: 1
# of Complex Roots: 2
Leading Coefficient: +
Degree: Even
# of Real Roots: 2
# of Complex Roots: 2
Leading Coefficient: -
Degree: Odd
# of Real Roots: 1
# of Complex Roots: 2
Leading Coefficient: -
Degree: Odd
# of Real Roots: 3
# of Complex Roots: 0
Leading Coefficient: -
Degree: 5
Roots: -4,-1,0,5
Leading Coefficient: -
Degree: 6
Roots: -2,-1,5,6
Leading Coefficient: +
Degree: 6
Roots: -6,-3,1
Leading Coefficient: +
Degree: 7
Roots: -6,-3,1,2
Leading Coefficient: +
Degree: 8
Roots: -4,-1,2,4
Leading Coefficient: +
Degree: 7
Roots: -6,-3,2,6