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Worksheets2nd Nine Weeks Assessment 2023
Total questions: 116
Worksheet time: 10hrs 40mins
(4a3 - 8a - 4a2) + (7a3 - 7 - 6a)
(5x + 2) + (4x + 5)
(4x - 2x3) + (5x3 - 4x + 5)
3x - 2
2x2 - 5
(2x + 5y - z) + (-6x - 4y + 7z)
-4x +6y + 6z
4x + y + 6z
-4x - y + 6z
-4x + y + 6z
None of these
Simplify the expression.
(4a3 - 8a - 4a2) + (7a3 - 7 - 6a)
11a3 - 4a2 - 14a - 7
5a3 - 4a2 - 14a - 7
5a3 - 4a2 - 20a - 7
5a3 - 9a2 - 20a - 7
(3x2+xy-5y2) + (2x2-xy+3y2)
5x2-2xy+8y2
5x2-2y2
5x2+2y2
5x2+2xy-8y2
None of these
(2x + 5y - z) + (-6x - 4y + 7z)
-4x2 +6y2 + 6z2
4x + y + 6z
-4x2 - y2 + 6z2
-4x + y + 6z
None of these
Find the sum.
(3y2 + y3 - 5) + (4y2 -4y + 2y3 + 8)
3y3 + 7y2 - 4y + 3
4y2 + 3y3 - y + 3
-y4 + 2y3 -y - 4
4y3 + 3y2 -3y + 1
None of these
Add the polynomials.
(2xy - 3x2 + 4y - 5) + (-3xy + 4y2 - 3y + 8)
-1xy - 3x2 + 4y2 + 1y + 3
-1xy + 1x2 + 1y + 3
-1xy + 1y2 + 1y + 3
1xy + 3x2 + 4y2 + 1y + 3
None of these
Simplify: 2x2 + 3y - 2x + 5y + 2x
2x2 + 8y
2x + 8y
2x + 5y
2x2 + 4x + 8y
Simplify the following monomial: 16x2y−4xy2−5x2y+10xy2
6xy2+21x2y
11x2y +6xy2
6x2y+11xy2
3x + 2y + 5 - 2x + 3y
Combine like terms
4−2r5−7r5+8
−9r5+12
−9r10+12
−5r5+12
−9r5−12
Combine like terms 7p2−5p3+6p3+4p4−9p2
4p4+p3−2p2
4p4+p6−2p4
4p4+p3+2p2
3p14
Simplify the following expression: 2c3 + 8c3
10c6
10c9
10c3
10 + c3
Simplify the following monomial: −5a2b2 − a2b2
−6a2b2
−4a2b2
6a2b2
6a2b2
2x2 + 3y - 2x + 5y + 2x
2x2 + 8y
2x + 8y
2x + 5y
2x2 + 4x + 8y
10m2n + 7mn2 - m2n
9m2n + 7mn2
16m2n
17m2n - mn2
No change
Simplify the following monomial: 16x2y−4xy2−5x2y+10xy2
6xy2+21x2y
11x2y +6xy2
6x2y+11xy2
Find the sum of 16y2 and -5y2.
-11y2
21y2
11y2
16y2 - 5y2
Subtract 9a from -15a.
-6a
-24a
24a
6a
From −9xy2 subtract 6xy2
−3xy2
3xy2
−15xy2
15xy2
7x - 125 - 6x4 + 14x2
9x2 + 5x + 27 + 2x3
(x3-x2+4) - (3x3-2x2+3) =
-2x3-3x2+7
-2x3+x2+1
2x3-3x3-1
4x3-3x2+7
(4n4 - 8n + 4) - (8n2 + 4n4 + 1)
Simplify:
(6b3 + 6 - b4) - (8b3 - 6b4 + 2)
4b4 - 2b3 + 7
5b4 - 2b3 + 4
b4 - 2b3 + 7
5b4 - 2b3 + 7
Subtract the polynomials.
(2x + 5y) - (3x - 2y)
-x + 3y
-x + 7y
5x + 7y
7xy + 1xy
(5x + x2 - 4) - (4x - x2 + 6) =
2x2 + x + 2
x + 2
2x2 + x - 10
x - 10
Simplify the expression.
(4a3 - 8a - 4a2) - (7a3 - 7 - 6a)
-3a3 - 4a2 - 2a + 7
11a3 - 4a2 - 14a - 7
3a3 - 4a2 - 20a - 7
-11a3 - 4a2 +2a - 7
Which are examples of like terms?
2x2 and 5x
7x2 and 6x3
−y and 10y
5y2 and −2x2
(x2+4x)+(9x2−7x)
10x4−3x2
9x2−3x
8x2+11x
10x2−3x
(7x2−2x+11)+(−2x2−5x−1)
9x2−7x+10
5x2−3x+12
5x2−7x+10
9x2−7x+12
(7x2−2x+11)+(−2x2−5x−1)
9x2−7x+10
5x2−3x+12
5x2−7x+10
9x2−7x+12
(7x2−2x+11)+(−2x2−5x−1)
9x2−7x+10
5x2−3x+12
5x2−7x+10
9x2−7x+12
(5xy+2x−4)+(−xy+7)
4xy+2x+3
6xy+3
4xy+3
5xy+2x+11
(−x2+7x−4)−(6x2−x+10)
5x2+6x+6
−7x2+8x+6
5x2+6x−14
−7x2+8x−14
(2x+8)−(5x−1)
−3x+7
7x+9
−3x+9
7x2+9
(10x2−2x+1)−(4x2−2x−5)
14x2+6
6x2+6
6x2−4x+6
6x2−4x−4
2) Degree of
2x2+50 is _____50
2
4
1
2n³
x³ + 3x
6x³+3x²+2x−4
Name the expression.
monomial
binomial
trinomial
(x+2)(x+3)
x2+5x+6
x2+3x+2x+6
5x
(x-4)(x+1)
x2−4x+5
x2−4x+1x−4
x2−3x−4
(x-6)(x-2)
x2−6x−8
x2−8x+12
x2−6x−2x+12
(p-4)(p+2)
p2−2p−8
p2−4+2
p2−4p−2p
(y+5)(y+2)
y2+7+9
y2+5x+2
y2+7y+10
(3n-4)(3n-4)
9n2−24n+16
3n2−4x+8
n2−24n+16
(3n-4)(3n-4)
9n2−24n+16
3n2−4x+8
n2−24n+16
(8m-2)(8m+2)
63m2+2
64m2−4
8m2−2
(k+4)(5k-1)
5k2+4k−4
5k2+19k−4
k2+4k−1
(x+7)(x+4)
x2+4x+7
x2+11x+28
7x2+4+11
Find the product.
(x - 2)2
x2 + 2x + 2x + 4
x2 + 2x + 2
7x2 + x + 7
x2 - 4x + 4
Choose the correct answer below.
A=3x2+9x−5
A=5x2−x+7
A=3x2−x+7
A=5x2+9x−5
(e - 3)(e +10)
e2 - 7e + 13
e2 - 6e - 30
e2 + 7e - 30
e2 + 13e + 30
(e + 5)(e + 4)
e2 + e + 20
e2 + 20e + 9
e2 + 9e + 20
e2 - 9e + 54
(e +2)(e + 3)
e2 + 5e + 6
e2 + e + 6
e2 + 5e + 5
e2 + 6e + 6
(e - 1)(e - 8)
e2 + 9e + 8
e2 + 9e - 8
e2 - 9e - 8
e2 - 9e + 8
(e + 12)(e - 12)
e2 - 144
e2 + 144
e2 + 12e - 144
e2 - 12e + 144
(e - 7)(e + 7)
e2 + 7e - 49
e2 - 7e + 49
e2 - 49
e2 + 49
Find the product: (3e – 1)(e + 5)
3e2 + 4e + 5
3e2 + 4e - 5
3e2 + 14e + 5
3e2 + 14e - 5
Simplify: (e - 7)2
e2-49
e2+49
e2-14e+49
e2-14e-49
Find the product: (3e + 2)(2e + 4)
6e2 + 16e + 8
5e2 +11e + 6
5e2 + 16e + 6
6e2 + 11e + 8
(e + 5)2
Hint: try (e + 5)(e + 5)
e2 + 25
e2 + 10e + 25
e2 + 10e + 10
e2 + 10
Find the product: (3e + 2)(2e + 4)
6e2 + 16e + 8
5e2 +11e + 6
5e2 + 16e + 6
6e2 + 11e + 8
Find the product: (3e + 2)(2e + 4)
6e2 + 16e + 8
5e2 +11e + 6
5e2 + 16e + 6
6e2 + 11e + 8
Find the Product. (2e + 3)(2e - 3)
4e2 - 9
4e2 + 9
4e2- 12e - 9
4e2 + 12e - 9
Find the Product. (2e + 3)(2e + 1)
4e2 + 8e + 3
4e2 - 8e - 3
4e2 - 8e + 3
Multiply the following together:
(2e + 3)(e2 + 4e + 1)
2e3 + 8e2 + 2e
3e2 + 12e + 3
2e3 + 11e2 + 14e + 3
2e3 + 12e + 3
(5e + 2)(e2 - 3e + 6)
5e3 - 17e2 +24e +12
5e3 + 17e2 - 24e +12
5e3 - 13e2 + 24e +12
5e3 +13e2 - 24e - 12
Simplify:
(x+7)(x−7)
x2+7x−49
x2−7x+49
x2−49
x2+49
(1a) Select the answer that completes the box with the correct terms. The terms are listed in 1, 2, 3, 4 order as shown in the box.
−2x2, −2x , −2x, −2
−4x, −3x, −3x, −2
2x2,2x,2x,2
4x2,2x, −2x, 2
Which of the following is the correct box method set-up to solve (x+2)(x+3)= ?
Which of the following is the correct box method set-up to solve (x+2)(x+3)= ?
Which of the following could be the correct set up for the Box Method when multiply (x + 3) (2x - 4) (click on the question to see the image in the background...yes we usually use the right side)
A
B
C
D
What does it mean for two terms to be considered "like terms"
They have the same number
They have the same variable
They have the same variable/exponent combination
They have the same sign
Write the expanded (general) form of the product (x+3)(x+6).
x2+18x+9
x2+9x+18
x2+18x+18
A
B
C
D
Simplify
5x (-3x + 5)
-8x2 + 10x
-15x2 + 25x
15x2 + 25
-15x + 25
Multiply binomials using box method (2x +1) (x - 3).
2x3 -4x +3
2x + 5x -3
2x2 -5x -3
2x -6x + 2
6x3y7−15x2y4
5x2y12−2x2y3
6x2y7−15x2y3
10(x+y+z)
10x+y+z
10x+10y+z
10x+10y+10z
10xyz
10x(2x2+3x+4)
20x3+30x2+40x
20x2+30x+40
12x3+13x2+14x
12x2+13x+14
10x(2x2+3x+4)
20x3+30x2+40x
20x2+30x+40
12x3+13x2+14x
12x2+13x+14
REVIEW: Add the polynomials:
(2x2 + 5x - 11) + (3x + 9)
2x2 + 8x - 2
2x2 + 8x - 20
2x2 + 2x + 2
5x2 + 8x
