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Test your basic knowledge |
CSET Multiple Subject: Math 3
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Study First
Subject
:
cset
Instructions:
Answer 50 questions in 15 minutes.
If you are not ready to take this test, you can
study here
.
Match each statement with the correct term.
Don't refresh. All questions and answers are randomly picked and ordered every time you load a test.
This is a study tool. The 3 wrong answers for each question are randomly chosen from answers to other questions. So, you might find at times the answers obvious, but you will see it re-enforces your understanding as you take the test each time.
1. (a+b)(c+d) distribute First - Outer - Inner - Last
Define a circle
Roots (aka radicals)
rational
Quadratic Formula FOIL method
2. 1/2 the diameter
proportinate
exponents
radius of a circle
graphing patterns
3. Is a counting number; a fraction and decimals are not integers
integers
vertex
trapezoid
a negative exponent
4. Comes from latin root ratio = something out of something ex. 3/4
Equilateral triangle
Area of a right triangle
trapezoid
rational
5. Y = 3x + 7 - Pick 3 arbitary values for x substitute each value in the equation to obtain y - rewrite each set of coordinates
Area of a right triangle
rational
Graphing Linear equations
Roots (aka radicals)
6. Is made up of 2 radii r = 1/2 d
Diameter of a circle
variables
rhombus
rational number
7. B^m x b^n = b^m+n b^m / b^n = b^m - n
Area of a circle
an exponent that is zero
positive power
Basic Laws of exponents
8. Is any number that can be expressed as a ratio of two integers ex. 1 - 5/8 - 0.5 - 10%
square
scalene
rational number
an exponent that is zero
9. Per means divided by; cent means 100
Percentage
rational number
Converting to Scientific Notation
vertex
10. An equation of the form ax
polynomial
square
quadratic equation
parabola
11. pr
positive power
Volume of a cylinder
Diameter of a circle
rhombus
12. Number in front of a variable
positive power
rectangle
coefficient
Roots (aka radicals)
13. All points are the same distance from the center
square
Inverse properties
Define a circle
Volume of a cylinder
14. Two sides parallel; the parallel sides are the bases and the distance between the 2 bases is the height A = 1/2 (b1 + b2) (h)
exponents
trapezoid
Circumference of a circle
Inverse properties
15. 2^-4 = 1/2^4 (flip and change to positive power)
y slope - intercept form
negative power
proportinate
rational
16. In mult or add - the order of two numbers may be switched around and the answer is the same. Ex: a+b = b+a.
An exponent can also be a fraction
commutative property
Quadratic Formula FOIL method
Circumference of a circle
17. Functions describe the relationship between two sets of data - functions without an exponent produces a straight line (ex. y=x) - functions with an exponent produce a curved line (ex. y=x^2)
graphing patterns
exponents
negative power
Area of a circle
18. A methodical - logical rule - that guarantees solving a problem
algorithim
Percentage
Complementary angles
positive power
19. Y = mx + b
rectangle
Finding percent increase/decrease
y slope - intercept form
negative power
20. When two ratios are set equal to one another
associative property
Volume of a cylinder
proportinate
Roots (aka radicals)
21. Gives a result of 1
an exponent that is zero
a negative exponent
Graphing Linear equations
parabola
22. Changing the grouping of numbers will NOT change the value. For example: (7 + 4) + 8 = 7 + (4 + 8) also works with multiplication
Area of a right triangle
associative property
Diameter of a circle
Area of a trapezoid
23. A=1/2h(b1+b2)
Pythagorean Theorem
An exponent can also be a fraction
a negative exponent
Area of a trapezoid
24. Simply ask what percent of the starting point is the change? ex. If you start with 8 students and increase to 12 - it would be what percent of 8 is 4
Parallelogram
exponents
Volume of a cylinder
Finding percent increase/decrease
25. 2^4 = 2 x 2 x 2 x 2 = 16
proportinate
Parallelogram
positive power
square
26. A mathematical expression that is the sum of a number of terms
positive power
polynomial
Pythagorean Theorem
negative power
27. Three equal side; each interior angle measures 60 degrees
associative property
y slope - intercept form
Equilateral triangle
rational
28. Pi(d) or 2(pi)(r)
isoscles triangle
Circumference of a circle
Volume of a cylinder
rational number
29. A triangle with at least two sides congruent
Area of a right triangle
Circumference of a circle
isoscles triangle
rectangle
30. A m/n = nva^m
quadratic equation
Area of a circle
Parallelogram
An exponent can also be a fraction
31. Whenever there is a perfect square within a radical - the root of that square may be removed from under the radical ex. v4 = v2x2 = 2 - Sometimes after factoring a radical a remainder is left ex. v8 = v2x2x2 = 2v2
Finding percent increase/decrease
radius of a circle
Roots (aka radicals)
Circumference of a circle
32. Implies a fraction 2^-4 = 1/2^-4 exponent
Equilateral triangle
a negative exponent
Pythagorean Theorem
negative power
33. Sum = 90 degrees
isoscles triangle
Define a circle
Complementary angles
radius of a circle
34. Move the decimal point to a number that's greater than 1 - but less than 10 ex. 3 -250000000 = 3.25 x 10^9 (if you move to the left - it's positive) ex. 0.0000004 = 4 x 10^-7 (if you move to the right - it's going to be negative)
Converting to Scientific Notation
Diameter of a circle
Identity properties
Finding percent increase/decrease
35. The number that is small and raised to show how many times to multiply the number by itself.
positive power
exponents
a negative exponent
pi
36. 3.14 or 22/7 an irrational number
a negative exponent
pi
Identity properties
coefficient
37. A hand tool consisting of two straight arms at right angles
polynomial
integers
square
Inverse properties
38. Are two properties stating that in addition - the opposite of a specified value added to each other equal zero and in multiplication - a number multiplied by one divided by the same number equals one
An exponent can also be a fraction
a negative exponent
integers
Inverse properties
39. Is an equation that states that two ratios are equal
Circumference of a circle
proportions
vertex
y slope - intercept form
40. The common endpoint of an angle
An exponent can also be a fraction
Equilateral triangle
graphing patterns
vertex
41. Of a triangle having three sides of different lengths
radius of a circle
Parallelogram
scalene
Converting to Scientific Notation
42. A= 1/2 (b)(h)
Area of a right triangle
proportions
an exponent that is zero
variables
43. Rise/run
a negative exponent
Percentage
rational
slope
44. A
Area of a circle
slope
graphing patterns
Pythagorean Theorem
45. A quadrilateral whose opposite sides are both parallel and equal in length
integers
y slope - intercept form
Supplementary angles
Parallelogram
46. Occurs when one of the variables in the equation of a line is squared (ex. y = x^2 + 2
parabola
an exponent that is zero
trapezoid
negative power
47. A parallelogram with four equal congruent sides; set of parallel lines that never intersect
rhombus
Area of a right triangle
Volume of a cylinder
proportinate
48. Sum = 180 degrees
positive power
Roots (aka radicals)
pi
Supplementary angles
49. Symbols (letters) represent numbers
variables
vertex
a negative exponent
Basic Laws of exponents
50. Opposite sides are equal; all angles = 90 degrees
Volume of a cylinder
y slope - intercept form
rectangle
scalene