Dec 21, 2024  
2022-2023 General Catalog 
    
2022-2023 General Catalog [ARCHIVED CATALOG]

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MAT 180 - Engineering Problems


Last Date of Approval: Fall 2017

2 Credits
Total Lecture Hours: 30
Total Lab Hours: 0
Total Clinical Hours: 0
Total Work-Based Experience Hours: 0

Course Description:
This course incorporates the use of log scales, electronic calculators, and digital computers with emphasis on stored and library programs. It is appropriate for students entering science, mathematics, or engineering fields. This course will also help students gain mathematical literacy which will be of vital significance when making important life decisions. In addition, this course will help with any career that involves mathematics, decision making, or problem-solving.

Prerequisites: MAT 127  or equivalent with C grade or better, concurrent enrollment in MAT 127 , or obtain a letter of recommendation from the MAT 127  or equivalent course instructor indicating that the student may be advanced.
Mode(s) of Instruction: Traditional / face-to-face, virtual

Credit for Prior Learning: There are no Credit for Prior Learning opportunities for this course.

Course Fees: None

Common Course Assessment(s): None

Student Learning Outcomes and Objectives:
  • Describe the various engineering degrees and their role in society.
  • Solve various problems using the Engineering Method.
  • Demonstrate the concept of dimensions and how they relate to the International System of Units or SI.
  • Apply statistical techniques for organizing and interpreting engineering data.
  • Understand the basic tenants of Total Quality Management (TQM) and the increasing role that it plays in engineering projects.

Unit Objectives

  • Name the members of a typical engineering technology team.
  • List the common engineering functions.
  • Describe the general content and activities in each of the following fields of engineering: Aerospace, chemical, civil, electrical/computer, environmental, industrial and mechanical.
  • Discuss the qualifications that a person should have to become a successful engineer.
  • List the areas that will require the most attention by engineers in the immediate future.
  • Discuss the concept of problem solving as a combination of art and science.
  • List the six steps that collectively form the process called the engineering method.
  • Solve problems using the engineering methods.
  • Use the recognized standards of problem presentation to carefully and neatly document the solution of an engineering problem.
  • Describe the methods and guidelines for collection of data.
  • Compare the numeric and graphic presentations of data, including their advantages and disadvantages.
  • Determine whether rectilinear, log-log or semilog graph paper should be used for a given set of data.
  • Accurately prepare a graph with the proper labeling of axes, breaks, scale graduations, calibrations, titles and legends.
  • Distinguish between observed, empirical and theoretical points when drawing graphics.
  • Use a computer spreadsheet program to produce a graph.
  • Use the method of selected points to find the equation that best fits a set of linear points.
  • Use log-log and semilog paper to plot points when they do not form a straight line graph.
  • Find the equation for the line of best fit for quadratic and exponential functions by using logarithms in the method of selected points.
  • Use a graphic calculator to find the type of line that best fits a set of data and also find its equation.
  • Determine the number of significant digits in any given number.
  • Report the correct number of significant digits in the answer for any calculation.
  • Round values to any specified number of significant digits.
  • Distinguish between accuracy, the nearness of a value to the true value, and precision, the repeatability of a measurement.
  • Describe the nature of systematic and random errors, as well as the differences between them.
  • Make reasonable approximations or rough estimates in situations where time and data are both limited.
  • State the definition of a dimension with regard to a system.
  • Discuss the meaning of the statement “dimensions are independent of units.”
  • Explain the difference between fundamental and derived dimensions, as well as identify examples of each of them.
  • Describe examples of dimensional systems, including absolute and gravitational systems.
  • List the base units and their symbols in the SI system.
  • Give examples of derived units in the SI system as well as the base units used to define them.
  • List the most commonly used unit prefixes and state their meanings.
  • Employ the standard rules for consistent use of SI units.
  • Perform calculations in which base SI units interact to form derived units.
  • Perform calculations in which conversions are necessary between British and SI units.
  • List the four stages in the use of statistical data.
  • Describe the differences between descriptive and inferential statistics.
  • Explain the relationship between populations and samples, including the role of parameters and statistics.
  • Construct a frequency distributive for a given set of data.
  • Determine the class widths, intervals, limits, boundaries and marks for a given frequency distribution.
  • Draw a histogram for a given frequency distribution.
  • Draw a scatter diagram for a given set of data.
  • Define and compare the features of the mean, median and mode.
  • Find the mean, median and mode for a given set of data.
  • Explain the step by step calculations required for finding the standard deviation and variance of a set of data.
  • Find the mean, standard deviation and variance of a given set of data using a statistical calculator.
  • Find the mean, standard deviation and variance as well as draw a histogram for a given set of data using a computer spreadsheet program.
  • Discuss the basic concepts involved in statistical testing of hypotheses.
  • Find a linear regression equation using a statistical calculator.
  • Use a regression equation to predict a functional value for a given domain value.
  • Find the coefficient of correlation for a given set of data using a statistical calculator.
  • Find the coefficient of determination and use it to interpret the strength of a given coefficient of correlation.
  • Draw a scatter diagram and calculate the regression equation and coefficient of correlation for a given set of data using a computer spreadsheet program.
  • List the people who have been instrumental in the development of TQM and discuss their contributions.
  • State a definition of TQM.
  • Discuss the meaning of process and its importance in TQM.
  • Explain the difference between internal and external customers.
  • Describe the role that data plays in TQM.
  • Explain the following TQM tools: Pareto chart, fishbone diagram and brainstorming.
  • List the members of a typical TQM team and the responsibilities of each.
  • List and explain the four stages that a typical team goes through.
  • Discuss the Myers Briggs Type Indicator instrument and the four pairs of personality traits that it measures.
  • List the three application areas in mechanics.
  • Explain the difference between statics and dynamics.
  • Represent a force with a vector given its magnitude and direction.
  • Perform calculations with vectors including the resolution of a force into its components and finding the resultant of a system of forces.
  • Represent the moment of a force with respect to a given point.
  • Draw a free-body diagram for given data including all forces acting on the body.
  • State the three conditions of equilibrium of a body.
  • Solve statics problems with the use of free-body diagrams and the equilibrium conditions.
  • Find the simple interest and future sum for a given principal, interest rate and number of interest periods.
  • Find the future sum when interest is compounded for a specified number of interest periods.
  • Determine the Annual Percentage Rate (APR) for a given interest rate and compounding period.
  • Compare investments by determining the present worth of each.
  • Explain the difference between compound interest and an annuity.
  • List the three most common types of annuities.
  • Solve problems involving a sinking fund.
  • Solve problems involving installment loans.
  • Construct an amortization table with the use of a computer spreadsheet program.



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