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1、
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$S_深=40*30=1200$平方米
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$S_浅=8*30=240$平方米
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放水速度
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$(2592-1152)/2.5=576 (m^3/h)$
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2、$Q=kt+b$
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将特殊点代入
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$t=0,Q=2592$
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$t=4.5,Q=0$ 求解出$k$和$b$即可
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$b=2592,k=-2592/4.5=-576$
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所以方程:$Q=-576t+2592$
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t的取值范围就是$0<=t<=4.5$
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3、进水时,先是需要浅水、深水一起覆盖,待浅水区满了后,再单独覆盖掉深水。
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题目要求的是水深与时间的关系式,根据上面的分析,应该是两段,第一段是两个一起来,后面是深的单独来,所以可以知道,最初的是一条斜率较小的直线,后面是一条斜率较大的直线,是一个分段函数。
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因为要计算出水深,需要知道的条件是深水区、浅水区的深度分别是多少,才能知道分段函数的分界点在哪里。
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根据现有条件,推算出两个水区的深度:
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观察图$2$,找出它的分界点,也就是$P$点。
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在直线$1152$处,说明此时浅水区放光了,剩下要放深水区,那么$2592-1152$就是深水、浅水一起放,浅水区放光时的总水量。我们同时还知道深水、浅水的面积,总水量除以面积,就是体积除以面积,得到的就是高度,此时的高度也就是浅水区的高度了:
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$(2592-1152)/((40+8)*30)=1$米
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下面来求深水区的深度:
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$(1152/1200)+1=1.96$米
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进水时,水的速度为$576m^3/h$,在第一阶段,水需要覆盖掉深水区,体积就是
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- 深度$1.96-1=0.96m$
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- 面积 $1200m^2$
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- 体积=$0.96*1200=1152m^3$
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$t=(1152m^3)/(576m^3/h)=2$小时
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也就是说,在前两个小时,需要覆盖掉深水区比浅水区深的那部分。
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$h=576t/1200$,即$h=0.48t$ ,此时$0<=t<=2$
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因为进水出水都是一件事的两种走法,所以最终的时长一定也是$4.5$小时,后面的时间范围$2<t<=4.5$
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$h=0.96+\frac{576}{1440}(t-2)$
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$\therefore h=0.4t+0.16$
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