HG U1D10 Unit 1 Test Review Aug15
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Last updated 7 months ago
20 questions
Use the figure below to write a simplified polynomial expression for the perimeter and area.
1
Perimeter
Write a polynomial expression in standard form to represent the perimeter.
Perimeter = _______ units
1
Lead Coefficient
The lead coefficient of the perimeter is _______ .
1
Degree
The degree of the perimeter is _______.
1
Area
Write a polynomial expression in standard form to represent the area.
Area = _______ units2.
1
Degree
The degree of the area is _______ .
1
Constant
The constant of the area is _______ .
The rectangle below is stretched. The lengths are increased by 2 feet and the widths are decreased by 2 feet.
1
New Area
Write a polynomial expression in standard form to represent the new area.
New Area = _______ ft2
1
Did the area increase, decrease or stay the same?
Did the area increase, decrease or stay the same?
1
Determine whether each statement is always, sometimes, or never true.
The sum of two trinomials is always a trinomial.
Determine whether each statement is always, sometimes, or never true.
The sum of two trinomials is always a trinomial.
1
Determine whether each statement is always, sometimes, or never true.
Any 3rd degree polynomial always has four terms.
Determine whether each statement is always, sometimes, or never true.
Any 3rd degree polynomial always has four terms.
1
Determine whether each statement is always, sometimes, or never true.
A polynomial of degree 3 is added to a polynomial of degree 5. The sum would have a degree of 4.
Determine whether each statement is always, sometimes, or never true.
A polynomial of degree 3 is added to a polynomial of degree 5. The sum would have a degree of 4.
1
Solve for x.
44x - 7 = 31 + 6
x = _______
1
Solve for x.
14x + 18 = 40 - 8x
x = _______
1
Write a polynomial expression in standard form to represent the volume of the box.
Volume = _______ mm3
The degree of the volume is _______ .
The volume has _______ term. (number of terms)
1
Write a polynomial expression in standard form to represent the volume of the box.
Volume = _______ mm3
The degree of the volume is _______ .
The volume has _______ term. (number of terms)
1
Find the sum.
(2x2 + 3x + 2) + (3x2 - 5x -1) = _______
1
What's the difference?
(3x2 - 5x - 1) - (2x2 - 3x - 2) = _______
1
Products!
a. 3x(4x + 2) = _______
b. (x + 2)(x -1) = _______
c. (x + 5)(x2 - 11x + 6) = _______
d. (x - 3)(x + 4)2 = _______
Area of the Shaded Region
1
Express the area of the shaded region as a polynomial is standard form.
Areashaded region = _______
1
If the area of the shaded region is 52 cm2, what is the value of x?
x = _______
(try graphing it)