D.2: Relations and Functions
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+ | == Oregon Department of Education knowledge and skills for Relations and Functions == | ||
+ | '''D.2 Relations and Functions''': Demonstrate understanding of relations and | ||
+ | functions. | ||
+ | |||
+ | D.2.1 Determine whether simple examples of discrete functions are injective and/or | ||
+ | surjective. | ||
+ | |||
+ | D.2.2 Demonstrate ability to interpret examples of simple discrete functions by | ||
+ | mapping elements from a discrete domain to a discrete range. | ||
+ | |||
+ | D.2.3 Demonstrate ability to produce the subset of the cross product of the domain | ||
+ | and image of a relation corresponding to simple examples of relations. | ||
+ | |||
+ | D.2.4 Use concepts of reflexivity, symmetry, and transitivity to establish that a | ||
+ | relation is an equivalence relation. | ||
+ | |||
+ | D.2.5 Design simple algorithms such as hashing, checksum or error-correction | ||
+ | functions. | ||
+ | |||
+ | <br/><br/> | ||
+ | |||
== Discrete Math Learning modules == | == Discrete Math Learning modules == | ||
+ | [[media:Relations_and_Functions.pptx | Relations/Functions Overview (from Terrel Smith's class, MS-Powerpoint slide set)]]<br/> | ||
+ | [[media:Kirkwood's Hashing Project.doc | Hashing project Java exercises (from Don Kirkwood's class)]]<br/><br/> | ||
+ | == Resources for Relations and Functions == | ||
<br/><br/> | <br/><br/> | ||
+ | ---- | ||
+ | {{HS Discrete Math (CS0)/ChapNav}} | ||
+ | ---- | ||
+ | [[Category:HS Discrete Math (CS0)|{{SUBPAGENAME}}]] |
Current revision as of 15:49, 1 February 2011
Oregon Department of Education knowledge and skills for Relations and Functions
D.2 Relations and Functions: Demonstrate understanding of relations and functions.
D.2.1 Determine whether simple examples of discrete functions are injective and/or surjective.
D.2.2 Demonstrate ability to interpret examples of simple discrete functions by mapping elements from a discrete domain to a discrete range.
D.2.3 Demonstrate ability to produce the subset of the cross product of the domain and image of a relation corresponding to simple examples of relations.
D.2.4 Use concepts of reflexivity, symmetry, and transitivity to establish that a relation is an equivalence relation.
D.2.5 Design simple algorithms such as hashing, checksum or error-correction functions.
Discrete Math Learning modules
Relations/Functions Overview (from Terrel Smith's class, MS-Powerpoint slide set)
Hashing project Java exercises (from Don Kirkwood's class)
Resources for Relations and Functions