Basic Business Analysis and Operations Research by R. H. Mole

By R. H. Mole

Ebook through Mole, Richard H.

Show description

Read Online or Download Basic Business Analysis and Operations Research PDF

Similar operations research books

Optimal Control and Dynamic Games: Applications in Finance, Management Science and Economics

Optimum keep watch over and Dynamic video games has been edited to honor the phenomenal contributions of Professor Suresh Sethi within the fields of utilized optimum keep an eye on. Professor Sethi is the world over one of many most desirable specialists during this box. he's, between others, co-author of the preferred textbook "Sethi and Thompson: optimum regulate conception: purposes to administration technological know-how and Economics".

Applied Stochastic Control of Jump Diffusions

Here's a rigorous creation to an important and worthy resolution equipment of assorted forms of stochastic regulate difficulties for leap diffusions and its functions. dialogue comprises the dynamic programming strategy and the utmost precept technique, and their dating. The textual content emphasises real-world functions, essentially in finance.

Programming in Networks and Graphs: On the Combinatorial Background and Near-Equivalence of Network Flow and Matching Algorithms

Community circulate and matching are frequently taken care of individually within the literature and for every classification quite a few diversified algorithms has been built. those algorithms are typically categorized as primal, twin, primal-dual and so on. The query the writer addresses during this paintings is that of the lifestyles of a standard combinatorial precept that can be inherent in all these it appears various ways.

Decision and Control: The Meaning of Operational Research and Management Cybernetics

Offers the fundamental ways underlying Stafford Beer's pondering because the e-book of his first publication in 1959. bargains with a philosophy of technological know-how correct to administration and especially with the character of versions. Demonstrates all significant issues via examples quoted of administration technology functions to and executive

Additional resources for Basic Business Analysis and Operations Research

Sample text

Notice that the output produces a warning if the value of the controlled variable hes outside the range of the original data which was used to obtain the line of best fit. This class of estimate is known as extrapolation, and it has much less reliability than an interpolated estimate, since there can be n o assurance that the linear relationship holds for arbitrarily small or large volumes. 2. H e r e the controlled variable is the time period and so a convenient choice is a quarterly variable with values from 1 to 14, T h e d e p e n d e n t variable C is not cost, but sales.

_i(V/_i - V/) + NVi or C = Co + c,(N - no) + C2ÍN - n,) -l· , . 4 for the case of a 2-piece linear relationship ( i . e . L = 2 ) . S. = L Σ 7=1 j where the first s u m m a t i o n extends over the Λ^Λ^ observations. S. with respect to C(), Ci, C2, . . , C/^ o n e finds the following L + 1 Unear equations in Co, c,, C 2 , . . ^U for / = 1, 2, . . , L . = ¿ w h e r e c = ( c o , ci, C2, . , and = IC/(iV/ - for / = 1, 2, . . , L 7 = 1, 2, . . , L . T h u s A is symmetric and this fact allows the use of a simplified m e t h o d of solution (Gaussian elimination for a symmetric matrix of coefficients).

T a b l e 70 PROCinput_revenue 80 P R O C p r i n t _ t a b l e 9 0 END 100 1000 DEFPROCinput_costs 1 0 1 0 INPUT "MAXIMUM VOLUME " , N N 1 0 2 0 INPUT "MAX NO OF COST ELEMENTS",EMAX :Z$="C" 1 0 3 0 REPEAT 1 0 4 0 E=E+1 1 0 5 0 PRINT "COST ELEMENT " ; E 1 0 6 0 INPUT "NO OF LINEAR SEGMENTS " , L 1 0 7 0 INPUT "FIXED COST " , F 1 0 8 0 PRINT "MARG. KNOTS" 1 0 9 0 PRINT "COST" 1 1 0 0 PRINT " V " , " N " 1 1 1 0 FOR 1 = 1 TO L 1 1 2 0 INPUT V 1 1 3 0 IF K L INPUT T A B ( 1 0 ) , N ELSE N=NN 1 1 4 0 I F E = l THEN ν ( I ) = V : n ( I ) = N 1 1 5 0 IF E>1 THEN P R 0 C s t e p 2 1 1 6 0 NEXT I 1 1 7 0 IF E = l THEN 1=L : f = F 1 1 8 0 UNTIL E=EMAX 1 1 9 0 PRINT 1 2 0 0 ENDPROC 1210 2 0 0 0 DEF P R 0 C s t e p 2 2 0 1 0 IF 1 = 1 THEN f = f + F : j = l 2020 n ( 0 ) = 0 2030 i=0 2 0 5 0 REPEAT 2060 i = i + l 2 0 7 0 UNTIL N > = n ( I - l ) + l AND N < = n ( i ) 2 0 8 0 I F N < n ( i ) THEN P R O C s t e p l 2 0 9 0 REPEAT 2100 v ( j ) = v ( j ) + V 2110 j=j+l 2 1 2 0 UNTIL j = i + l 2 1 3 0 ENDPROC 2140 3 0 0 0 DEF P R O C s t e p l 3 0 1 0 FOR k = l + l TO i + 1 STEP - 1 3020 v ( k ) = v ( k - l ) 3030 n ( k ) = n ( k - l ) 3 0 4 0 NEXT k 3050 n ( i ) = N 3060 1=1+1 3 0 7 0 ENDPROC 3080 4 0 0 0 DEF P R O C p r i n t .

Download PDF sample

Rated 4.14 of 5 – based on 44 votes