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Math 1 LT3.2 Review Part 2

Total questions: 20

Worksheet time: 18mins

Name
Class
Date
1.

What type of polynomial is −2x7y2z3-2x^7y^2z^3 ?

(a)  

2.

Which of the following correctly describes the polynomial: xy3z+2xyz−x2y4xy^3z+2xyz-\frac{x^2y}{4}

a)

not a polynomial

b)

a binomial of degree 5

c)

a trinomial of degree 5

d)

a monomial of degree 3

3.

Evaluate w3z−2wz+z2w^3z-2wz+z^2 when w=−1, z=2w=-1,\ z=2

(a)  

4.

Simplify then evaluate (y−1)2⋅2x4y2x3 \frac{\left(y^{-1}\right)^2\cdot2x^4y^2}{x^{3\ }} when x=5, y=−2x=5,\ y=-2

(a)  

5.

T/F: x2(xy3)2+y2(x2y2)2=x4y6x^2\left(xy^3\right)^2+y^2\left(x^2y^2\right)^2=x^4y^6

a)
False
b)
True
6.

Add 9x29x^2 and (x2−5)\left(x^2-5\right)

a)

4x2−54x^2-5

b)

9x2−5x9x^2-5x

c)

8x2−58x^2-5

d)

10x2−510x^2-5

7.

What is 3x2y2−4xy+93x^2y^2-4xy+9 more than 2x2y2−6xy−72x^2y^2-6xy-7

a)

x2y2+2xy+16x^2y^2+2xy+16

b)

4x2y2−8xy+34x^2y^2-8xy+3

c)

5x2y2−10xy+25x^2y^2-10xy+2

d)

x2y2+3xy+12x^2y^2+3xy+12

8.

Subtract: 4x2−(3x2+5x)4x^2-\left(3x^2+5x\right)

a)

4x2−5x4x^2-5x

b)

3x2−5x3x^2-5x

c)

4x2−3x4x^2-3x

d)

x2−5xx^2-5x

9.

Subtract 2x2−xy+3y22x^2-xy+3y^2 from 3x2−2xy+y23x^2-2xy+y^2

a)

x2−xy−2y2x^2-xy-2y^2

b)

x2−3xy+4y2x^2-3xy+4y^2

c)

2x2+3xy−y22x^2+3xy-y^2

d)

−x2+xy+2y2-x^2+xy+2y^2

10.

Multiply: 5xy2(2x2y2−xy+1)5xy^2\left(2x^2y^2-xy+1\right)

a)

10x3y4−5x2y3+5xy210x^3y^4-5x^2y^3+5xy^2

b)

15x3y4−5x2y3+5xy215x^3y^4-5x^2y^3+5xy^2

c)

10x3y4−5x2y3+2xy210x^3y^4-5x^2y^3+2xy^2

d)

5x3y4−5x2y3+5xy25x^3y^4-5x^2y^3+5xy^2

11.

Multiply: (6x−y)(2x+5y)\left(6x-y\right)\left(2x+5y\right)

a)

6x2+30xy−y26x^2+30xy-y^2

b)

12x2+28xy+5y212x^2+28xy+5y^2

c)

12x2+28xy−5y212x^2+28xy-5y^2

d)

12x2−28xy+5y212x^2-28xy+5y^2

12.

Multiply: (y+2z)2\left(y+2z\right)^2

a)

y2+4z2y^2+4z^2

b)

y2+3yz+3z2y^2+3yz+3z^2

c)

y2+4yz+4z2y^2+4yz+4z^2

d)

y2+2yz+2z2y^2+2yz+2z^2

13.

Multiply: (x2+5y2)(x2−5y2)\left(x^2+5y^2\right)\left(x^2-5y^2\right)

a)

x2−25y2x^2-25y^2

b)

x4−5y4x^4-5y^4

c)

x4−25y4x^4-25y^4

d)

x4+25y4x^4+25y^4

14.

Multiply: (x2+7x−1)(2x2−3x−1)\left(x^2+7x-1\right)\left(2x^2-3x-1\right)

a)

2x4+8x3−20x2−26x2x^4+8x^3-20x^2-26x

b)

2x4+8x3−20x2−262x^4+8x^3-20x^2-26

c)

2x4+11x3−24x2−4x+12x^4+11x^3-24x^2-4x+1

d)

2x4+8x3−20x2−26x−12x^4+8x^3-20x^2-26x-1

15.

Divide −5x4+25x3−15x2-5x^4+25x^3-15x^2 by 5x25x^2

a)

−x2+5x−3-x^2+5x-3

b)

−x2+5x+5-x^2+5x+5

c)

−x2−5x−3-x^2-5x-3

d)

−x2+5x+3-x^2+5x+3

16.

Divide: 3x2−4−8x+x3x−2\frac{3x^2-4-8x+x^3}{x-2}

a)

3x+23x+2

b)

x2−2x−5x^2-2x-5

c)

2x+32x+3

d)

x2+5x+2x^2+5x+2

17.

Divide 6x2−5x+32x−1\frac{6x^2-5x+3}{2x-1}

a)

3x−1+22x−13x-1+\frac{2}{2x-1}

b)

6x−1−12x−16x-1-\frac{1}{2x-1}

c)

6x−16x-1

d)

3x−13x-1

18.

Divide 27z3+6427z^3+64 by 3x+43x+4

a)

6z2−8z+166z^2-8z+16

b)

3z2−4z+83z^2-4z+8

c)

9z2−12z+169z^2-12z+16

d)

6z2−12z+86z^2-12z+8

19.

Each side of a square is 3x33x^3 units. Determine the area in terms of xx

a)

6x36x^3

b)

27x627x^6

c)

9x69x^6

d)

12x612x^6

20.

Nangnang has saved 10x2−11x+310x^2-11x+3 pesos to divide among her 2x−12x-1 godchildren on Christmas. How much will each godchild receive?

a)

5x−35x-3 pesos

b)

10x3−32x2+18x−310x^3-32x^2+18x-3 pesos

c)


10x2−13x+410x^2-13x+4 pesos

d)

10x−410x-4 pesos