Dscrt

The first number in each ordered pair is the average lifetime, and the second number is the maximum lifetime.
Relation
Ordered Pairs
Graphing:
Cartesian Coordinate System
Can be graph on a coordinate system with two axes
Graphing:
Cartesian Coordinate System
Ordered Pairs
Relation
Is composed of the x-axis (horizontal), and the y-axis (vertical), which meet at the origin (0, 0) and divide the plane into four quadrants
Relation
Ordered Pairs
Cartesian Coordinate System
Graphing:
Is a set of ordered pairs - Can be written in several ways: Ordered pairs, table, graph, or mapping
Cartesian Coordinate System
Graphing:
Ordered Pairs
Relation
Is the set of all first coordinates (x-coordinates) from the ordered pairs
The Range of a Relation
The Domain of Relation
The Graph of a Relation
Relation
Is the set of all second coordinates (y-coordinates) from the ordered pairs
The Graph of a Relation
Relation
The Domain of Relation
The Range of a Relation
Is the set of points in the coordinateplane corresponding to the ordered pairs in the relation.
The Domain of Relation
Relation
The Range of a Relation
The Graph of a Relation
- Create two ovals with the domain on the left and the range on the right.Shows how each member of the domain is paired with each member in the range
Mapping
Cartesian Coordinate System
Ordered Pairs:
Relation
Is a special type of relation in which each element of the domain is paired with exactly one element in the range. A set of ordered pairs is a function if no two ordered pairs have equal abscissas. - A set of pairs of input and output values
Mapping
Function
The Standard Form of a Quadratic Function I
Not function
- The Function f(x) = ax² + bx + c where a, b, and c are constants and a ≠ 0 is a ____
Funtion
Perfect sqaure
Sum Rule
Quadratic function
Two distinct rational solution
Zero
Negative number
Positive non perfect square
Perfect square
Two distinct irrational solution
Perfect square
Positive non perfect square
Zero
Negative number
One repeated rational solution
Perfect square
Positive non perfect square
Negative number
Zero
Two distinct imaginary solution
Perfect square
Positive non perfect square
Zero
Negative number
€� Suppose that an event can be performed by either of two different procedures, with m possible outcomes for the first procedure and n possibilities for the second. If the two sets of possible outcomes are disjoint, then, the number of possible outcomes for the event is m+n.
Factorial Notation
Product Rule
Sum Rule
Combination
Permutation
In a sequence of n1 events in which the first has m possibilities and the second event has n2, and the third event has n3, and so forth, the total number of possibilities of the sequence will be n1 (n2)(n3)...(nk).
Sum Rule
Combination
Product Rule
Factorial Notation
Permutation
N!
Factorial Notation
Combination
Sum Rule
Product Rule
Permutation
Is an arrangement of all or part of a number of things in a definite order. The number of permutations of n objects taken r at a time is given by:
Sum Rule
Product Rule
Combination
Permutation
Factorial Notation
€� is a grouping or selection of all or part of a number of things (or objects) without reference to the arrangement of the things selected. The number of combinations of n objects taken r at a time is given by:
Permutation
Sum Rule
Product Rule
Factorial Notation
Combination
Outcome ● Sample space ● Venn diagram / tree diagram
B. Simple and Compound Events
A. Sample Space
Probability
Event ● Simple event (Elementary event) ● Compound event (Composite event)
Probability
A. Sample Space
B. Simple and Compound Events
Classical ● Empirical ● Subjective
B. Simple and Compound Events
A. Sample Space
Probability
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