Maricopa Community Colleges  ELT202   19956-20086 
Official Course Description: MCCCD Approval: 07/22/08
ELT202 19956-20086 LEC 3 Credit(s) 3 Period(s)
Calculus For Electronics II
Topics include trigonometric forms, exponential forms, and series.
Prerequisites: ELT201 or equivalent.
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MCCCD Official Course Competencies:
 
ELT202   19956-20086 Calculus For Electronics II
1. Plot graph of functions expressed in polar coordinates. (I)
2. Express angular displacement, speed, and acceleration in radian measure. (I)
3. Determine derivatives involving trigonometric functions. (II)
4. Identify and evaluate integrals involving trigonometric relationships. (II)
5. Evaluate integrals relating to areas whose boundaries are described by functions expressed in polar coordinates. (II)
6. Determine derivatives of functions expressed in logarithmic form. (III)
7. Perform logarithmic differentiation. (III)
8. Determine derivatives of exponential functions. (III)
9. Perform integration on functions which result in logarithmic expressions. (III)
10. Determine integrals involving exponential functions. (III)
11. Perform partial differentiation and determine total derivatives of functions containing more than one independent variable. (IV)
12. Integrate functions by the method of partial fractions. (V)
13. Perform integration by parts. (V)
14. Evaluate double integrals. (V)
15. Develop and evaluate functions by using infinite series. (VI)
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MCCCD Official Course Outline:
 
ELT202   19956-20086 Calculus For Electronics II
    I. Functions in polar coordinates
        A. Graphing
        B. Radian measure
      II. Trigonometric functions
          A. Derivatives of trigonometric functions
          B. Derivatives of inverse trigonometric functions
          C. Integration of functions involving trigonometric relationships
        III. Logarithmic and exponential functions
            A. Derivatives
            B. Integrals
          IV. Partial differentiation
              A. Functions containing several variables
              B. Total derivative
            V. Integration
                A. Using partial fraction expansion
                B. Integration by parts
                C. Double integrals
              VI. Series
                  A. Maclaurin
                  B. Taylor
                  C. Fourier
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