For instructors of liberal arts mathematics classes who focus on problem-solving, Harold Jacobs's remarkable textbook has long been the answer, helping teachers connect with of math-anxious students. Drawing on over thirty years of classroom experience, Jacobs shows students how to make observations, discover relationships, and solve problems in the context of ordinary experience. (WorldCat)
Subjects:
• The path of billiard ball
• More billiard-ball mathematics
• Inductive reasoning: Finding and extending patterns
• The limitations of inductive reasoning
• Deductive reasoning: Mathematical proof
• Number tricks and deductive reasoning
• Arithmetic sequences: Growth at a constant rate
• Geometric sequences: Growth at an increasing rate
• The binary sequence
• The sequence of squares
• The sequence of cubes
• The Fibonacci sequence
• The idea of a function
• Descartes and the coordinate graph
• Graphing linear functions
• Functions with parabolic graphs
• More functions with curved graphs
• Interpolation and extrapolation: Guessing between and beyond
• Large numbers
• Scientific notation
• An introduction to logarithms
• Logarithms and scientific notation
• Computing with Logarithms
• Logarithmic scales
• Symmetry
• Regular polygons
• Mathematical mosaics
• Regular polyhedra: The platonic solids
• Semiregular polyhedra
• Pyramids and prisms
• The circle and the ellipse
• The parabola
• They hyperbola
• The sine curve
• Spirals
• The cycloid
• The fundamental counting principle
• Permutations
• More on permutations
• Combinations
• Probability:The measure of chance
• Binomial probability
• Pascal's triangle
• Dice games and probability
• Independent and dependent events
• The birthday problem: Complementary events
• Organizing data: Frequency distributions
• The breaking of ciphers and codes: An application of statistics
• Measures of location
• Measures of variability
• Displaying data: Statistical graphs
• Collecting data: Sampling
• The mathematics of distortion
• The seven bridges of Königsberg: An introduction to networks
• Euler paths
• Trees
• The Möbius strip and other surfaces.
(WorldCat)
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