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WorksheetsChapter 3 Test Review Polynomials
Total questions: 35
Worksheet time: 9hrs 45mins
7x3 - 11x2 + 8x - 5
Which of these is in Standard Form?
4x2+12x−13x3
5−3x
2x4−12x2+5x−9
5x5+4x4+12x3−23x+15
4x3 - 5x2 + 2x - 1
What is the quotient when (3x3 + 5x - 1) is divided by (x + 1)?
3x3−3x2+8x−9
3x2−3x+8−x+19
3x2+3x+8+x+17
3x3+3x+8+x+17
Given the polynomial 4x2 -33x -27.
Is k = 9 a zero of the function?
Yes, the remainder is 0
No, the remainder is 0
Yes, the remainder is 12
No, the remainder is 12
Cam divided (x4 + 3x2 - 4x - 2) by factor of (x - 2) using synthetic division. His work is shown above.
Which best describes his mistake?
Cam wrote the remainder incorrectly.
Cam did not use a zero place holder for the x3 term.
Cam added instead of subtracting the rows.
Cam should have used -2 as his division since the factor was x-2.
Is (x-2) a factor of
f(x)= x3 - 8x2 + 14x - 4 ?
Yes, (x-2) is a factor. There is a remainder.
No, (x-2) is not a factor. The remainder is zero.
Yes, (x-2) is a factor. The remainder is zero.
No, (x-2) is not a factor. There is a remainder.
(4x - 2x3) + (5x3 - 4x + 5)
(4n4 - 8n + 4) - (8n2 + 4n4 + 1)
(x – a) is a factor of P(x) if and only if __________.
P(a) ≠ 0
P(a) = 1
P(a) = 0
P(a) has two negative roots
Find the remainder when
19
20
21
22
Identify the following polynomial.
36x2−y2
Difference of Squares
Perfect Square Trinomial
Sum of Cubes
Difference of Cubes
Identify the following polynomial.
1−a3
Difference of Squares
Perfect Square Trinomial
Sum of Cubes
Difference of Cubes
Identify the "a" and "b" values of the following polynomial.
a3+343b3
a: a b: 7b
a: a b: 7
a: a3 b: b3
a: a b: 343b
Factor
x³-64
(x-4)(x²+4x+16)
(x-4)(x²-4x+16)
(x+4)(x²-4x+16)
(x+4)(x²+4x+16)
Select the coefficients of the 5th Row in Pascal's Triangle
1;3;3;1
1;4;6;4;1
1;5;10;10;5;1
1;6;15;20;15;6;1
Expand the expression using the Binomial Theorem.
(2x+5)4
2x4 + 40x3 + 300x2 + 1000x +625
16x4 + 160x3 +600x2 +1000x + 625
16x4 + 1000x3 + 600x2 + 160x +625
Expand (d-5)5
d5 - 25 d4 + 250 d3 - 1250 d2 + 3125 d - 3125
d5 + 25 d4 + 250 d3 + 1250 d2 + 3125 d + 3125
d4 - 20d3 + 150d2 - 750d + 3125
d4 + 20d3 + 150d2 + 750d + 3125
f(x) = x3 + 2x2 - 6x + 8
f(x) = 3x3 + 2x2 - 6x + 7
f(x) = 2x3 + 5x2 - 9x + 5
The two parts of the equation that determine the end behavior are...(select both)
Degree (even/odd)
Leading coefficient (positive/negative)
X-intercepts (positive/negative)
Number of terms (even/odd)
What is the degree?
Odd
Even
Is this polynomial odd, even, or neither?
5x3 - 6x + 1
Odd
Even
Neither
