Classifying
Adding
Subtracting
Multiplying
Area and perimeter
100
Identify the Degree:
3xy
2
100
12p3 + 11p2 + 8p3
20p3 + 11p2
100
(x3 + 4y) – (2x3)
-x3 + 4y
100
4y2(y2 + 3)
4y4 + 12y2
100
Find the Perimeter:
P = 33b - 8
200
Identify the degree:
11x7 + 3x3
7
200
2s2 + 3s2 + s
5s2 + s
200
(7m4 – 2m2) – (5m4 – 5m2 + 8)
2m4 + 3m2- 8
200
fg(f4 + 2f3g – 3f2g2 + fg3)
f5g + 2f4g2 – 3f3g3 + f2g4
200
Find the Area:
A = 5x² + 42x + 16
300
Write this in standard form:
24g3 + 10 + 7g5 – g2
7g5 + 24g3 – g2+ 10
300
4z4 – 8 + 16z4 + 2
20z4 – 6
300
(–10x2 – 3x + 7) – (x2 – 9)
–11x2 – 3x + 16
300
(a – 3)(2 – 5a + a2)
a3 - 8a2 + 17a - 6
300
Find the missing side:
5x + 5
400
Name this polynomial:
6
Constant monomial
400
(5a3 + 3a2 – 6a + 12a2) + (7a3 – 10a)
12a3 + 15a2 – 16a
400
(2x2 – 3x2 + 1) – (x2 + x + 1)
-2x2 - x
400
(x2 – 4x + 1)(x2 + 5x – 2)
x4 + x3 - 22x2 + 13x – 2
400
Find the Perimeter:
20x + 40
500
Name this polynomial:
–3y8 + 18y5 + 14y
8th-degree trinomial
500
(10xy + x) + (–3xy + y)
7xy + x + y
500
(2.5ab + 14b) – (–1.5ab + 4b)
4ab + 10b
500
(a + 2b)3
a3 + 6a2b + 12ab2 + 8b3
500
Find the area of the shaded region:
66x3 + 40x2 + 24x