Application of Symbols in Multiplication and Division：在乘法和除法符号的应用.pptVIP

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Application of Symbols in Multiplication and Division：在乘法和除法符号的应用.ppt

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Application of Symbols in Multiplication and Division：在乘法和除法符号的应用

Copyright 2013 - Michael Bush * Industrial Application of BasicAlgebraic Principles Session 4 In-Class Four holes, three spaces Example Number of Holes verses Number of Spaces Copyright 2013 - Michael Bush * Industrial Application of BasicAlgebraic Principles Session 4 In-Class Five holes, four spaces Example Number of Holes verses Number of Spaces Copyright 2013 - Michael Bush * Industrial Application of BasicAlgebraic Principles Session 4 In-Class Each space A = 2 spaces Example Number of Holes verses Number of Spaces Copyright 2013 - Michael Bush * Industrial Application of BasicAlgebraic Principles Session 4 In-Class Example Copyright 2013 - Michael Bush * Industrial Application of BasicAlgebraic Principles Session 4 In-Class Example Copyright 2013 - Michael Bush * Industrial Application of BasicAlgebraic Principles Session 4 In-Class Example Copyright 2013 - Michael Bush * Industrial Application of BasicAlgebraic Principles Session 4 In-Class Example HOMEWORK ASSIGNMENT Review this presentation on-line as needed. Do odd numbered problems as needed in Exercises 13-4 and 13-5. Concentrate your efforts on reviewing problems and examples in this presentation. Do odd numbered problems 39-70 and problem 151 of Unit Exercise and Problem Review Pages 357 and-360. * * * * * * * * * Copyright 2013 - Michael Bush * Industrial Application of BasicAlgebraic Principles Session 4 In-Class Exercise 13-4 – Page 339 Multiply numerical factors Multiply literal factors These expressions consist of single terms. Multiply these terms as indicated. 16. (-6)(-LW2)(W) Combine factors = 6LW3 (-6)(-1)(1) = 6 (LW2)(W) = LW3 Copyright 2013 - Michael Bush * Industrial Application of BasicAlgebraic Principles Session 4 In-Class Exercise 13-4 – Page 339 Multiply numerical factors Multiply literal factors These expressions consist of single terms. Multiply these terms as indicated. 18. (-a2b)(bc)(d) Combine factors = -a2b2cd (-1)(1)(1) = -1 (a2b)(bc)(d) = a2b2cd Copyright 2