000			01398cam a2200205 4500
999			_c1792 _d1792
001			2999
005			20200715150559.0
008			730620s1974 njua b 001 0 eng
020			_a0131115189
040			_cDLC
082	0	0	_a515/.028/54 _bL5311
100	1		_aLeinbach, L. Carl.
245	1	0	_aCalculus with the computer : _ba laboratory manual _c/ L. Carl Leinbach.
260			_aEnglewood Cliffs, N.J : _bPrentice-Hall, _c1974
300			_axii, 205 p. _billus. _c24 cm.
500			_aincludes bibliography and index
650		0	_aCalculus _xData processing.
942			_cBK
505	0		_a1. Analyzing the problem 2. Limits: an intuitive discussion 3. Limits: a formal definition 4. Models for population growth 5. Approximation of roots 6. Locating extrema 7. A simulation problem 8. Summation notation 9. Approximating the area under a curve 10. Estimation of definite integrals 11. Another definition of the definite integral 12. Simpson's rule 13. An application of the fundamental theorem 14. Another approximation 15. The exponential function 16. Simulation of waiting lines 17. Infinite series 18. Taylor's series 19. Symbolic differentiation 20. A different type of optimization problem 21. The basic language: a brief introduction 22. The fortran language: a brief introduction 23. A random number generator 24. The printer plotter 25. A differentiation program