1 Square Roots and Surface Area
2 Powers and Exponents
3 Rational Numbers
4 Linear Relations
5/6 Polynomials/Linear Equations and Inequalities
100
√256
16
100
(3^0) x (3^2) x (3^3)
3^5
100
Write the fractions with the same denominator: 3/7 + 2/8
24/56 + 14/56
100
Determine the value of A when n = 2, A=3n + 4
A = 10
100
Simplify (3x^2 + 2x - 19) - (-5x + 4x^2 + 21)
-x^2 + 7x - 40
200
√(225/100)
15/10
200
[(2^2)^3]^4
2^24 or 16,777,216
200
Convert the mixed numbers to improper fractions: -3 1/2 and 9 2/3
-7/2 and 29/3
200
The first number in a pattern is 75. As the term number increases by 1, its value decreases by 4. Create a table of values for the pattern.
(term, value): (1, 75), (2, 71), (3, 67), (4, 63), etc.
200
Simplify 3m(-2m +7)
-6m^2 + 21m
300
The hypotenuse of a right angle triangle is 13 and one side is 5. What is the length of the other side?
12
300
(4x10^3) + (2x10^2) + (1x10^1) + (8x10^0)
4218
300
7/8 - (-3/6) =
11/8
300
Term numbers, starting at 1, and increasing by 1 have values of -5, -2, 1, 4, etc. Using the pattern described write an expression for the term value.
v = 3n - 8
300
7 less than 5 times a number is 38 subtract 4 times the same number. What is the number?
5x - 7 = 38 - 4x, x = 5
400
Surface area of a cylinder with height 12 and radius 2.
100.5 cm^2
400
[2 x ((-3)^3) -6]^2
3600
400
-5/9 ÷ 8/4 =
-5/18
400
Match the equations to the graphs provided.
a) i b) ii c) iv d) iii
400
1.25 + 0.75t ≤ 10.25
t ≤ 12
500
The surface area of a rectangular prism with dimensions (l, w, h) 5, 3, and 4cm, that can be painted if a cylinder with radius 1 is sat on top. (Include the base of the prism).
90.86 cm^2
500
complete the following: 5^4 + 5^6 x 5^7 - 5^2
1,220,703,725
500
[(5/6) - (1/3)^2] x (1/2)
13/36
500
This question is provided on a separate document.
(1, -6), (3, -10), (5, -14), (7, -18), (9, -22) y= -2x - 4
500
-5a +1.8 > 31.7
a < -5.98
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