2022年医药物理学课后习题答案 .pdf
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1、医药物理学课后计算题答案第一章1-8 在边长为2.010-2m 的立方体的两平行表面上,各施加以9.8102N 的切向力,两个力方向相反,使两平行面的相对位移为1.010-3m,求其切变模量?解:由切应力SF和切应变dx的关系式G可得切变模量为2732222109.4100.1)100.2(100.2108.9mNxSFdG1-9 有一根 8.0m 长的铜丝和一根4.0m 长的钢丝,横截面积均为0.50cm2。将它们串联后加 500N 的张力,求每根金属丝的长度改变了多少?解:由于是串联,铜丝和钢丝受力均为500N,由杨氏模量lSFlllSFE00/可得长度的改变量SEFll0,代入求得铜丝的
2、长度改变量为0.727mmm107.27101.1100.585004-114-铜=0SEFll钢丝的长度改变量为0.2mmm102102100.545004-114-钢=0SEFll1-10 试计算横截面积为5.0cm2的股骨:(1)在拉力作用下骨折将发生时所具有的张力。(骨的抗张强度为1.2108Pa)(2)在 4.5104N 的压力作用下它的应变。(骨的杨氏模量为9109Pa)解:(1)骨的抗张强度就是骨折将发生时所受的应力SF=,则所受的张力为NSF448106=105102.1=(2)有E=可知其应变01.0=95105.4=/=494-1010SEFESFE1-11 设某人下肢骨的
3、长度约为0.60m,平均横截面积6.0cm2,该人体重900N。问此人单腿站立时下肢骨缩短了多少。解:由题意可知骨的杨氏模量为9109Pa,由lSFlllSFE00/可得长度的改变量SEFll0,代入已知条件可得0.1mmm1011091060.69004-94-=0SEFll1-12 松弛的肱二头肌伸长2.0cm 时,所需要的力为10N,当它处于挛缩状态而主动收缩时,产生同样的伸长量则需要200N 的力,若将它看成是一条长0.20m、横截面积为50cm2的均匀柱体,求上述两种状态下它的弹性模量。解:此弹性模量为杨氏模量由杨氏模量公式lSFlllSFE00/可得PalSlFE4101100.2
4、=0.=2-4-10210500.210PalSlFE52102100.4=0.=2-4-10210500.2200第二章2-3 有人认为,计算粘滞流体的平均流速时,从连续性方程来看,管子愈粗流速愈小,而从泊肃叶公式来看,管子愈粗流速俞大,两者看似有矛盾。你怎样看等?答:对于一定的管子,在流量一定的情况下,管子愈粗流速愈慢;在管子两端压强差一定的情况下,管子愈粗流速愈快。2-4 水在粗细不均匀的水平管中作稳定流动,已知截面S1处的压强为110Pa,流速为0.2ms-1,截面 S2处的压强为5Pa,求 S2处的流速(内摩擦不计)。解:由伯努利方程在水平管中的应用2222112121vPvP代入数
5、据22323102152.01021110v得)(5.012smv2-5 水在粗细不均匀的水平管中作稳定流动,出口处的截面积为管最细处的3 倍,若出口处的流速为12sm,问最细处的压强为多少?若在此最细处开一小孔,水会不会流出来?解:由连续性方程2211vSvS,得最细处的流速)(612smv根据伯努利方程在水平管中的应用2222112121vPvP代入数据63223561021210211001.1P得K P aPaP85105.842最细处压强为KPa85,因为02PP,所以水不会流出来。文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码:CV4
6、U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码:CV
7、4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码:C
8、V4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码:
9、CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码
10、:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编
11、码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档
12、编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B32-6 在水管的某一点,水的流速为2 ms-1,高出大气压的计示压强为104Pa,设水管的另一点的高度比第一点降低了1m,如果在第二点处水管的横截面是第一点的1/2,求第二点
13、的计示压强。解:由连续性方程2211vSvS,得第二点的流速)(412smv根据伯努利方程222221112121vghPvghP有)(21)(2221210102vvhhgPPPP代入数据得)(1038.1)42(102118.9101042233402PaPP2-7 一直立圆柱形容器,高m2.0,直径为m1.0,顶部开启,底部有一面积为2410m的小孔。若水以每秒134104.1sm的流量自上面放入容器中,求容器内水可升的最大高度。解:(1)设容器内水面可上升的高度为H,此时放入容器的水流量和从小孔流出的水流量相等,由连续性方程有2211vSvSQ得144224.110104.1smSQv
14、因为21SS,所以可将容器中水面处流速1v近似为零,水面处和出水处压强均为大气压强。运用伯努利方程有gHv2221得mgvH1.08.924.122222-8 一硬斑部分阻塞半径为mm3的小动脉,阻塞后小动脉的有效半径为mm2,血流的平均速度为150scm,求:(1)未变窄处的血流平均速度;(2)阻塞处会不会发生湍流;(3)阻塞处的动压强(血液密度为331005.1mkg,粘滞系数sPa3103)解:(1)由连续性方程2211vSvS得文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U1
15、0C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U
16、10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2
17、U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z
18、2U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2
19、Z2U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO
20、2Z2U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 Z
21、O2Z2U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3122212221122122.035.02smrvrvSvSv(2)10003501031025.01005.1333vrRe不会发生湍流(3)PavP25.1315.01005.121212322动2-9 设某人的心输出量为13
22、5103.8sm,体循环的总压强差为kPa0.12,此人体循环的总流阻是多少?解:因为RPQ所以58531045.1103.8100.12msNQPR2-10 设橄榄油的粘滞系数为1.8P,流过长度为0.5m,半径为 1.0cm 的管子,管两端的压强差为 2 104,求其体积流量。解:根据泊肃叶公式lPRQ84得体积流量1344424107.85.018.08102)10(14.38smlPRQ2-11 设排尿时尿从计示压强为mmHg40的膀胱经过尿道后由尿道口排出,已知尿道长为cm4,流量为1321scm,尿的粘滞系数为sPa4109.6,求尿道的有效直径。解:根据泊肃叶公式lPRQ84得m
23、PlQR44/15644/1102.7)10013.1760/4014.3102104.0109.68()8(mmmRD44.11044.1102.722342-12 设血液的粘度为同温度下水的5 倍(37),如以 72cm s-1 的平均流速通过主动脉,试用雷诺数为1000 来计算产生湍流时的半径。设37水的粘度为6.910-4Pa s,密度为1050kgm3)。解:由于血液的粘度是水的粘度的5 倍,可知血液的粘度为文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编
24、码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档
25、编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文档编码:CV4U10Y8W1A7 HA1R2J1O4W4 ZO2Z2U10C10B3文
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