2.5 The function is discontinuous (jump discontinuity) at X= 'Y - , showing that the cost of mailing a package jumps up every ounce after 4 ounces. The function is discontinuous (jump discontinuity) at раскаде X = showing that the office supply. > paper quantity jumps up every. 20 days because the paper supply is restocked.
2.5 The function is discontinuous (jump discontinuity) at X= 'Y - , showing that the cost of mailing a package jumps up every ounce after 4 ounces. The function is discontinuous (jump discontinuity) at раскаде X = showing that the office supply. > paper quantity jumps up every. 20 days because the paper supply is restocked.
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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Transcribed Image Text:2.5
The function is discontinuous (jump discontinuity) at
X=
-)
Y
-
, showing that
the cost of mailing a package jumps up every ounce after 4 ounces.
62 The function is discontinuous (jump discontinuity) at
>
showing that the office supply store's
paper quantity jumps up every. 20 days because the paper
supply is restocked.
1
Transcribed Image Text:61. THE POSTAGE FUNCTION. The graph of the "postage function" for 2012, where x denotes the weight of a
package in ounces and fix) the postage in cents, is shown in the accompanying figure. Determine the values of
x for which fis discontinuous.
(cents)
f(x) = {
195
if 0<x<4
212 if 4x<5
348
if 12 x < 13
365 if x = 13
62. INVENTORY CONTROL As part of an optimal inventory policy, the manager of an office supply company orders 500 reams of
photocopy paper every 20 days. The accompanying graph shows the actual inventory level of paper in an office supply store during
the first 60 business days of 2014. Determine the values of t for which the inventory function is discontinuous, and give an
interpretation of the graph
Reams
600
400+
200+
20
40
Days
X
9 10 11 12 13 (oz.)
60
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