<P 0cm 0cm 0pt"><FONT face="Times New Roman">17</FONT>.存储问题</P><P 0cm 0cm 0pt"><FONT face="Times New Roman"> </FONT>设某厂每月生产某种产品最多<FONT face="Times New Roman">600</FONT>件<FONT face="Times New Roman">,</FONT>当月生产的产品若未销售掉<FONT face="Times New Roman">,</FONT>就需存贮<FONT face="Times New Roman">(</FONT>刚入库的产品<FONT face="Times New Roman">,</FONT>该月不服存贮费<FONT face="Times New Roman">)</FONT>。月初就已存贮的产品需支付存贮费,每<FONT face="Times New Roman">100</FONT>件每月<FONT face="Times New Roman">1</FONT>千元。已知每<FONT face="Times New Roman">100</FONT>件产品的生产费为<FONT face="Times New Roman">5</FONT>千元,在进行生产的月份工厂要支出经营费<FONT face="Times New Roman">4</FONT>千元,市场需求如表下表所示,假定<FONT face="Times New Roman">1</FONT>月初及<FONT face="Times New Roman">4</FONT>月底库存量为零,试问每月生产多少产品,才能在满足需求的条件下,使总生产及存贮费用之和最小?</P><TABLE medium none; BORDER-TOP: medium none; BORDER-LEFT: medium none; BORDER-BOTTOM: medium none; BORDER-COLLAPSE: collapse; mso-border-alt: solid windowtext .5pt; mso-padding-alt: 0cm 5.4pt 0cm 5.4pt" cellSpacing=0 cellPadding=0 border=1><TR><TD windowtext 0.5pt solid; PADDING-RIGHT: 5.4pt; BORDER-TOP: windowtext 0.5pt solid; PADDING-LEFT: 5.4pt; PADDING-BOTTOM: 0cm; BORDER-LEFT: windowtext 0.5pt solid; WIDTH: 82.65pt; PADDING-TOP: 0cm; BORDER-BOTTOM: windowtext 0.5pt solid; BACKGROUND-COLOR: transparent" vAlign=top width=110><P 0cm 0cm 0pt; TEXT-ALIGN: center" align=center>月份</P></TD><TD windowtext 0.5pt solid; PADDING-RIGHT: 5.4pt; BORDER-TOP: windowtext 0.5pt solid; PADDING-LEFT: 5.4pt; PADDING-BOTTOM: 0cm; BORDER-LEFT: #d4d0c8; WIDTH: 82.65pt; PADDING-TOP: 0cm; BORDER-BOTTOM: windowtext 0.5pt solid; BACKGROUND-COLOR: transparent; mso-border-left-alt: solid windowtext .5pt" vAlign=top width=110><P 0cm 0cm 0pt; TEXT-ALIGN: center" align=center><FONT face="Times New Roman">1</FONT></P></TD><TD windowtext 0.5pt solid; PADDING-RIGHT: 5.4pt; BORDER-TOP: windowtext 0.5pt solid; PADDING-LEFT: 5.4pt; PADDING-BOTTOM: 0cm; BORDER-LEFT: #d4d0c8; WIDTH: 82.65pt; PADDING-TOP: 0cm; BORDER-BOTTOM: windowtext 0.5pt solid; BACKGROUND-COLOR: transparent; mso-border-left-alt: solid windowtext .5pt" vAlign=top width=110><P 0cm 0cm 0pt; TEXT-ALIGN: center" align=center><FONT face="Times New Roman">2</FONT></P></TD><TD windowtext 0.5pt solid; PADDING-RIGHT: 5.4pt; BORDER-TOP: windowtext 0.5pt solid; PADDING-LEFT: 5.4pt; PADDING-BOTTOM: 0cm; BORDER-LEFT: #d4d0c8; WIDTH: 82.7pt; PADDING-TOP: 0cm; BORDER-BOTTOM: windowtext 0.5pt solid; BACKGROUND-COLOR: transparent; mso-border-left-alt: solid windowtext .5pt" vAlign=top width=110><P 0cm 0cm 0pt; TEXT-ALIGN: center" align=center><FONT face="Times New Roman">3</FONT></P></TD><TD windowtext 0.5pt solid; PADDING-RIGHT: 5.4pt; BORDER-TOP: windowtext 0.5pt solid; PADDING-LEFT: 5.4pt; PADDING-BOTTOM: 0cm; BORDER-LEFT: #d4d0c8; WIDTH: 82.7pt; PADDING-TOP: 0cm; BORDER-BOTTOM: windowtext 0.5pt solid; BACKGROUND-COLOR: transparent; mso-border-left-alt: solid windowtext .5pt" vAlign=top width=110><P 0cm 0cm 0pt; TEXT-ALIGN: center" align=center><FONT face="Times New Roman">4</FONT></P></TD></TR><TR><TD windowtext 0.5pt solid; PADDING-RIGHT: 5.4pt; BORDER-TOP: #d4d0c8; PADDING-LEFT: 5.4pt; PADDING-BOTTOM: 0cm; BORDER-LEFT: windowtext 0.5pt solid; WIDTH: 82.65pt; PADDING-TOP: 0cm; BORDER-BOTTOM: windowtext 0.5pt solid; BACKGROUND-COLOR: transparent; mso-border-top-alt: solid windowtext .5pt" vAlign=top width=110><P 0cm 0cm 0pt; TEXT-ALIGN: center" align=center>需求产品量<FONT face="Times New Roman">g<SUB>k</SUB></FONT>(<FONT face="Times New Roman">100</FONT>件)</P></TD><TD windowtext 0.5pt solid; PADDING-RIGHT: 5.4pt; BORDER-TOP: #d4d0c8; PADDING-LEFT: 5.4pt; PADDING-BOTTOM: 0cm; BORDER-LEFT: #d4d0c8; WIDTH: 82.65pt; PADDING-TOP: 0cm; BORDER-BOTTOM: windowtext 0.5pt solid; BACKGROUND-COLOR: transparent; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt" vAlign=top width=110><P 0cm 0cm 0pt; TEXT-ALIGN: center" align=center><FONT face="Times New Roman">5</FONT></P></TD><TD windowtext 0.5pt solid; PADDING-RIGHT: 5.4pt; BORDER-TOP: #d4d0c8; PADDING-LEFT: 5.4pt; PADDING-BOTTOM: 0cm; BORDER-LEFT: #d4d0c8; WIDTH: 82.65pt; PADDING-TOP: 0cm; BORDER-BOTTOM: windowtext 0.5pt solid; BACKGROUND-COLOR: transparent; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt" vAlign=top width=110><P 0cm 0cm 0pt; TEXT-ALIGN: center" align=center><FONT face="Times New Roman">3</FONT></P></TD><TD windowtext 0.5pt solid; PADDING-RIGHT: 5.4pt; BORDER-TOP: #d4d0c8; PADDING-LEFT: 5.4pt; PADDING-BOTTOM: 0cm; BORDER-LEFT: #d4d0c8; WIDTH: 82.7pt; PADDING-TOP: 0cm; BORDER-BOTTOM: windowtext 0.5pt solid; BACKGROUND-COLOR: transparent; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt" vAlign=top width=110><P 0cm 0cm 0pt; TEXT-ALIGN: center" align=center><FONT face="Times New Roman">2</FONT></P></TD><TD windowtext 0.5pt solid; PADDING-RIGHT: 5.4pt; BORDER-TOP: #d4d0c8; PADDING-LEFT: 5.4pt; PADDING-BOTTOM: 0cm; BORDER-LEFT: #d4d0c8; WIDTH: 82.7pt; PADDING-TOP: 0cm; BORDER-BOTTOM: windowtext 0.5pt solid; BACKGROUND-COLOR: transparent; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt" vAlign=top width=110><P 0cm 0cm 0pt; TEXT-ALIGN: center" align=center><FONT face="Times New Roman">1</FONT></P></TD></TR></TABLE><P 0cm 0cm 0pt"><FONT face="Times New Roman"> <p></p></FONT></P><P 0cm 0cm 0pt"><FONT face="Times New Roman"> <p></p></FONT></P><P 0cm 0cm 0pt"><FONT face="Times New Roman"> <p></p></FONT></P><P 0cm 0cm 0pt"><FONT face="Times New Roman"> <p></p></FONT></P><P 0cm 0cm 0pt"><FONT face="Times New Roman"> <p></p></FONT></P><P 0cm 0cm 0pt"><FONT face="Times New Roman"> <p></p></FONT></P>
<P>广告费用优化设计</P><P> </P><P char; TEXT-INDENT: 21pt"><B>A题:广告中费用的优化设计<p></p></B></P><P><B>书店要订购一批新书出售,打算印制详细介绍图书内容的精美广告发给广大读者以招揽顾客。虽然读者对这种图书的需求r是随机的,但与书店投入的广告费用C有关。根据以往的经验知道,随着广告费的增加,潜在的购买量S会上升,并且有一个上限。所谓潜在的买主是指对这种图书确有兴趣,但不一定购买的人。现在书店已经掌握了若干个潜在买主的名单,广告将首先分发给他们。请建立一个数学模型,在对需求量随广告费增加而变化的随机规律做出合理假设的基础上,根据图书的购进价a和销售价b确定广告费S和订购量u的最优值,使书店的平均利润J最大。在模型求解中自拟三组数据进行计算。</B></P><P><B> 有兴趣者做一下!</B></P>
<P>题目好多呀!我想慢慢的做完每一个...</P><P>不过13题的方案有很多,如:三个丈夫坐一条船,他们的妻子坐一条船,剩余的二对夫妇分别做一条船.(10个人,每次最多载3人,至少要4次),类似的问题应该有数学模型,我再想想.</P>
<P>第8题中优化的目标是平板车的空间利用效率,但是每车的最大载重量为40吨,(两辆车合计80吨),可总的货物辆为89吨?</P>
<P>对于第八题,可以这样做。
1 用动态规划做,目标函数为max z=48.7(x1+y1)+........+64(x7+y7),xi为第一辆车的装载i货物的数量,</P><P>yi同上,约束条件为重量和厚度的限制。不过因为是二维的决策变量,要用拉格朗日乘子式来做。但是离散</P><P>的还是不难吧!
2 用单纯形法来做应该也可行,但变量和约束条件太多,可能比较麻烦。
</P>
6111679
都是些老题目
眼花缭乱
各位大虾,小弟我想作万有引力的那题,谁可以教我怎么作
这些题,数学建模的教材上都编烂了!