Difference between revisions of "IB Computer Science 2"

From WLCS
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== Wednesday (1/19/11) ==
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'''Agenda:'''
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* Turn in Dossier - Criterion B3: Modular Organization (due today)
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* Analog/Digital & Errors quiz this Friday (1/21/11)
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** [[Media:AnalogDigital.ppt]]
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** [[Media:Errors.ppt]]
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* [[Boolean expression exercises]]
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* [[Dossier work time]]
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* Be sure you've completed the following Criteria
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** A1: Analysis of the Problem - [[Media:CriterionA1_problemAnalysis.doc]]
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** A2: Criteria for Success - [[Media:CriterionA2_criteriaforSuccess.doc]]
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** A3: Prototype Solution - [[Media:CriterionA3_prototypeSolution.doc]]
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** B1: Data Structures - [[Media:CriterionB1_dataStructures.doc]]
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** B2: Algorithms - [[Media:CriterionB2_algorithms.doc]]
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** B3: Modular Organization - [[Media:CriterionB3_modularOrganization.doc]]
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** C1: Good Programming Style - [[Media:CriterionC1_goodProgrammingStyle.doc]]
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== Thursday (1/13/11) ==
 
== Thursday (1/13/11) ==
 
'''Warmup:'''
 
'''Warmup:'''

Revision as of 11:34, 19 January 2011

Wednesday (1/19/11)

Agenda:

Thursday (1/13/11)

Warmup:

  • Draw the truth table for the following Boolean expression: ABC + A'B'C' + AC' + A'B'

Agenda:

Tuesday (1/11/11)

Warmup:

  • What is the decimal value of today's date?
  • What is the ASCII character represented by today's date? (Hint: Use the interwebz)

Agenda:

Friday (1/7/11)

  • 2nd Quarter Exam
  • Complete your dossier code

Monday - Wednesday (1/3/11 - 1/5/11)

Warmup:

  • Convert from hexadecimal to binary: ADD0BEEF
  • Convert from binary to hexadecimal: 111001011100000011011101
  • Assume 8-bit sign-magnitude, convert -13 from decimal to binary
  • Assume 8-bit 2's complement, convert -20 from decimal to binary

Agenda:

  • 2nd Quarter Exam will be Friday (1/7/11)!
    • Basic Java programming
    • Stacks
    • Queues
    • Linked Lists
    • Binary Trees
    • Software Development
    • Big-O algorithm evaluation
    • Binary
    • Hexadecimal
    • Binary Addition
    • Sign-Magnitude Negative Binary Numbers
    • 2's Complement Negative Binary Numbers
    • Binary Subtraction (same as Binary Addition but with 2's complement negative)

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