AnswersAZ-Common Core Algebra II AThe Rational Roots Theorem

The Rational Roots Theorem Answers

42 verified answers3 views
3

p(2) = [___]

Answer:

-16

4

–16–202

A
–16
B
–2
C
0
D
2
6

Question text not available

Answers:
Blank 1:3
Blank 2:4
10

0±2±4 ±9±3±6 ±12

Question illustration
A
0
B
±2
C
±4
D
±9
E
Option
Option E
F
±3
G
±6
H
±12
11

Question text not available

Answers:
Selection 1:Yes.
Selection 2:No, this polynomial has complex roots.
Selection 3:No, this polynomial has irrational roots.
12

No, this polynomial has complex roots.No, this polynomial has irrational roots.No, this polynomial has irrational and complex roots.Yes.

A
No, this polynomial has complex roots.
B
No, this polynomial has irrational roots.
C
No, this polynomial has irrational and complex roots.
D
Yes.
13

–10 –7–531524

A
–10
B
–7
C
–5
D
3
E
15
F
24
14

Find all real solutions of this equation to answer the question.(6 – 2x)(3 – 2x)x = 40

A
Yes. Because is a root, you can cut squares with sides of in. to make the box
Option A
B
No. This equation has no real solutions.
Option B
C
No. The only real solution is x = 4. It is not possible to cut squares of this size.
Option C
18

0±2±4 ±9±3±6 ±12

Question illustration
A
0
B
±2
C
±4
D
±9
E
Option
Option E
F
±3
G
±6
H
±12
19

f(x) = 4x2 − 25 [___]

A
No, this polynomial has complex roots.
B
No, this polynomial has irrational roots.
C
No, this polynomial has irrational and complex roots.
D
Yes.
20

–10 –7–531524

A
–10
B
–7
C
–5
D
3
E
15
F
24
21

Find all real solutions of this equation to answer the question.(6 – 2x)(3 – 2x)x = 40

A
Yes. Because is a root, you can cut squares with sides of in. to make the box
Option A
B
No. This equation has no real solutions.
Option B
C
No. The only real solution is x = 4. It is not possible to cut squares of this size.
Option C

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