Download e-book for kindle: FORTRAN Programming: A Supplement for Calculus Courses by William R. Fuller (auth.)

By William R. Fuller (auth.)

ISBN-10: 038790283X

ISBN-13: 9780387902838

ISBN-10: 1461299381

ISBN-13: 9781461299387

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Appear on the That is, a supplied function can never have a value assigned to it in an assignment statement. • is an important constant. It is the base of the natural logarithm. 2The common logarithm is not part of SBF. 3 In radian measure. 4- 35 When a supplied function is employed in a program, its argument may also be any valid FORTRAN expression. +XPHAS) is legitimate and causes the expected value to be stored in location Y ready for further use. As remarked when discussing assignment statements in Section 2, this process leaves the contents of PI and XPHAS unchanged.

Such loops are Lines 20 through 38 also Since this loop contains another loop, the combination is sometimes referred to as a nest of loops. The power of the logical IF comes from the large number of logical relations and connectives which can be used with it. LT. used in Figure 1-5. GT. LT. EQ. NE. LE. GE. Algebraic equivalent greater than less than equal different from less than or equal greater than or equal A second use of the logical IF is as follows: IF(A relation B)STATEMENT 1 STATEMENT 2 We have The full set of relations is: 3- 27 Here, we suppose that STATEMENT 1 is neither a GO TO nor a STOP.

X*X) RK=l. )STOP RK= RK+ 1. SUM=SUM+F(RK) GO TO 2 END Although neither of the above tasks is difficult in itself, the planning which was necessary to write the programs probably goes far beyond that usually done by the average reader before starting a similar exercise. " That is, how does one write a computing algorithm which is completely detailed, yet of practical utility? flowchart. The answer is provided by the concept of a 1 A flowchart is a schematic diagram of the successive steps in an algorithm for solving a problem which the programmer wishes to have undertaken by the computer.

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FORTRAN Programming: A Supplement for Calculus Courses by William R. Fuller (auth.)

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