5.2.2	Numerical integration

Encouraging Mathematical Inquisitiveness, Carl L. Main, 1:1, 1970, 32-36, 5.4.2
Calculus by Mistake, Louise S. Grinstein, 5:4, 1974, 49-53, C, 5.1.2, 5.1.4,
5.2.3, 5.2.5, 5.2.10, 5.4.2, 5.6.1, 5.7.2
An Integral Approximation Exact for Fifth-Degree Polynomials, Burt M.
Rosenbaum, 7:3, 1976, 10-14, 9.6
A Short Program for Simpson's or Gazdar's RuleIntegration on Handheld
Programmable Calculators, Abdus Sattar Gazdar, 9:3, 1978, 182-185
Calculator-Demonstrated Math Instruction, George McCarty, 11:1, 1980, 42-48,
5.1.1, 5.4.2, 9.6
Finding Bounds for Definite Integrals, W. Vance Underhill, 15:5, 1984, 426-429,
C, 5.2.1
Behold! The Midpoint Rule is Better than the Trapezoidal Rule for Concave
Functions, Frank Burk, 16:1, 1985, 56, C
Testing Understanding and Understanding Testing, Jean Pedersen and Peter Ross,
16:3, 1985, 178-185, 0.2, 1.2, 5.1.2
Numerical Integration via Integration by Parts, Frank Burk, 17:5, 1986,
418-422, C, 5.2.5
Computer Algebra Systems in Undergraduate Mathematics, Don Small and John
Hosack and Kenneth Lane, 17:5, 1986, 423-433, 1.2, 5.1.4, 5.1.5, 5.4.2
Archimedes' Quadrature and Simpson's Rule, Frank Burk, 18:3, 1987, 222-223, C
A Clamped Simpson's Rule, James A. Uetrecht, 19:1, 1988, 43-52, 9.6
Applications of Transformation to Numerical Integration, Chris W. Avery and
Frank D. Soler, 19:2, 1988, 166-168, C
Teaching Riemann Sums Using Computer Symbolic Algebra Systems, John H. Mathews,
21:1, 1990, 51-55, C, 5.2.1
Circumference of a CircleThe Hard Way, David P. Kraines and Vivian Y. Kraines
and David A. Smith, 21:2, 1990, 142-144, C, 5.2.10
Determining Sample Sizes for Monte Carlo Integration, David Neal, 24:3, 1993,
254-259, C, 7.3, 9.10
Cubic Splines from Simpson's Rule, Nishan Krikorian and Mark Ramras, 27:2, 1996, 124-126, C, 9.6	
5.2.3	Change of variable (substitution)

Some Problems of Utmost Gravity, William C. Stretton, 3:1, 1972, 72-75, C, 5.7.2
Formal Integration: Dangers and Suggestions, S. K. Stein, 5:1, 1974, 1-7, 5.2.8
Calculus by Mistake, Louise S. Grinstein, 5:4, 1974, 49-53, C, 5.1.2, 5.1.4, 5.2.2, 5.2.5, 5.2.10, 5.4.2, 5.6.1, 5.7.2
A Simple Antidifferentiation Technique, Alan H. Schoenfeld, 9:2, 1978, 104-105, C
Another Approach to the integral of sec x dx, Norman Schaumberger, 10:3, 1979, 202, C
A Standard Integral Formula, R. S. Luthar, 12:5, 1981, 329-330, C
A Guide to Computer Algebra Systems, John M. Hosack, 17:5, 1986, 434-441, 0.2, 4.1, 5.1.2, 5.1.5, 5.2.4, 5.2.5
Computing Pi, Harley Flanders, 18:3, 1987, 230-235, 5.4.2, 8.1
Lattices of Trigonometric Identities, William E. Rosenthal, 20:3, 1989, 232-234, C, 0.6
A Direct Proof of the Integral Formula for Arctangent, Arnold J. Insel, 20:3, 1989, 235-237, C, 5.1.2, 5.2.6
Four Crotchets on Elementary Integration, Leroy F. Meyers, 22:5, 1991, 410-413, C, 5.2.5, 5.3.2, 6.1
Reduction Formulas Revisited, T. N. Subramaniam and D. E. G. Malm, 22:5, 1991, 421-429, 5.2.5
Gather; Don't Strew, Bob Weinstock, 23:5, 1992, 372, C
Does What Goes Up Take the Same Time to Come Down?, P. Glaister, 24:2, 1993, 155-158, C, 9.10
FFF #101. The Disappearing Factor, James C. Kirby, 27:2, 1996, 117, F, 5.2.10
FFF #102. Why Integrate?, James C. Kirby, 27:2, 1996, 118, F
Antiderivative Formulas, Jingcheng Tong, 29:1, 1998, 32, C