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渭南高三三模考试试题及答案考试时长:120分钟满分:100分一、单选题(总共10题,每题2分,总分20分)1.渭南地区某高中高三三模考试中,关于函数f(x)=ln(x+1)-x的奇偶性,下列说法正确的是()A.奇函数B.偶函数C.非奇非偶函数D.既是奇函数又是偶函数2.在等差数列{a_n}中,若a_3+a_7=12,a_5=4,则公差d的值为()A.1B.2C.-1D.-23.已知向量a=(3,2),b=(-1,4),则向量a•b的值为()A.10B.-10C.5D.-54.某几何体的三视图如图所示(主视图为矩形,左视图为正方形,俯视图为圆形),则该几何体的体积为()A.8πB.4πC.2πD.π5.抛掷两枚均匀的骰子,记事件A为“点数之和为7”,事件B为“点数之和为偶数”,则P(B|A)的值为()A.1/6B.1/3C.1/2D.2/36.已知函数f(x)=√(x^2+1),则其反函数f^(-1)(x)的定义域为()A.(-∞,0)B.[0,+∞)C.(-∞,+∞)D.(-1,1)7.在△ABC中,角A、B、C的对边分别为a、b、c,若a=3,b=4,c=5,则cosB的值为()A.3/4B.4/5C.1/2D.5/48.已知某校高三学生身高(单位:cm)服从正态分布N(170,σ^2),若身高在160cm及以下的概率为0.2,则身高在180cm及以上的概率为()A.0.2B.0.3C.0.4D.0.59.已知直线l:y=kx+1与圆C:x^2+y^2=4相交于A、B两点,且|AB|=2√3,则k的值为()A.±√3B.±1C.±2√3D.±√210.已知数列{a_n}满足a_1=1,a_(n+1)=a_n+2n,则a_10的值为()A.55B.56C.57D.58二、填空题(总共10题,每题2分,总分20分)11.若函数f(x)=x^3-3x+1的导数为0的根为x_1,x_2,则x_1+x_2=__________。12.在△ABC中,角A、B、C的对边分别为a、b、c,若a=2,b=√3,c=1,则sinC的值为__________。13.已知向量a=(1,2),b=(3,-4),则向量a×b的模长为__________。14.已知函数f(x)=e^x-1,则其反函数f^(-1)(x)的导数为__________。15.在等比数列{b_n}中,若b_1=2,b_4=16,则公比q的值为__________。16.已知某几何体的三视图如图所示(主视图为矩形,左视图为正方形,俯视图为圆形),则该几何体的表面积为__________。17.抛掷三枚均匀的硬币,记事件A为“至少出现两枚正面”,事件B为“恰好出现两枚正面”,则P(A|B)的值为__________。18.已知函数f(x)=sin(x+π/4),则其最小正周期为__________。19.在△ABC中,角A、B、C的对边分别为a、b、c,若a=3,b=4,c=5,则tanB的值为__________。20.已知数列{c_n}满足c_n=c_(n-1)+n,且c_1=1,则c_5的值为__________。三、判断题(总共10题,每题2分,总分20分)21.若函数f(x)为奇函数,则其导函数f'(x)也为奇函数。22.在等差数列{a_n}中,若a_1+a_5=10,则a_3=5。23.已知向量a=(1,2),b=(3,4),则向量a•b=向量b•a。24.若函数f(x)=x^2在区间[1,2]上单调递增,则在区间[-2,-1]上也单调递增。25.在△ABC中,若a=3,b=4,c=5,则△ABC为直角三角形。26.已知某几何体的三视图如图所示(主视图为矩形,左视图为正方形,俯视图为圆形),则该几何体为圆锥。27.抛掷两枚均匀的骰子,记事件A为“点数之和为7”,事件B为“点数之和为偶数”,则事件A与事件B互斥。28.已知函数f(x)=ln(x+1),则其反函数f^(-1)(x)的导数为1/(x+1)。29.在等比数列{b_n}中,若b_1=2,b_4=16,则公比q=2。30.已知数列{a_n}满足a_(n+1)=a_n+n,且a_1=1,则a_n=n(n+1)/2。四、简答题(总共4题,每题4分,总分16分)31.已知函数f(x)=x^3-3x^2+2,求f(x)的单调区间。32.在△ABC中,角A、B、C的对边分别为a、b、c,若a=3,b=4,c=5,求△ABC的面积。33.已知向量a=(1,2),b=(3,-4),求向量a与向量b的夹角余弦值。34.已知数列{a_n}满足a_1=1,a_(n+1)=a_n+2n,求a_n的通项公式。五、应用题(总共4题,每题6分,总分24分)35.某工厂生产某种产品,固定成本为1000元,每生产一件产品成本增加10元,售价为每件20元。若生产x件产品,求利润函数L(x)的表达式,并求生产多少件产品时利润最大。36.在△ABC中,角A、B、C的对边分别为a、b、c,若a=3,b=4,c=5,求角B的正弦值、余弦值和正切值。37.已知向量a=(1,2),b=(3,-4),求向量a与向量b的向量积,并求其模长。38.已知数列{c_n}满足c_n=c_(n-1)+n,且c_1=1,求c_10的值。【标准答案及解析】一、单选题1.C解析:f(-x)=ln(-x+1)-(-x)=ln(1-x)+x≠-f(x),且f(-x)≠f(x),故为非奇非偶函数。2.B解析:由a_3+a_7=12,得2a_1+8d=12,由a_5=a_1+4d=4,联立解得d=2。3.C解析:a•b=3×(-1)+2×4=-3+8=5。4.D解析:该几何体为圆柱,底面半径为1,高为2,体积V=πr^2h=π×1^2×2=2π。5.C解析:点数之和为7的组合为(1,6),(2,5),(3,4),(4,3),(5,2),(6,1),共6种;点数之和为偶数的组合为(1,1),(1,3),(1,5),(2,2),(2,4),(2,6),(3,3),(3,5),(3,7),(4,4),(4,6),(4,8),(5,5),(5,7),(5,9),(6,6),(6,8),(6,10),(7,7),(7,9),(7,11),(8,8),(8,10),(8,12),(9,9),(9,11),(9,13),(10,10),(10,12),(10,14),(11,11),(11,13),(11,15),(12,12),(12,14),(12,16),(13,13),(13,15),(13,17),(14,14),(14,16),(14,18),(15,15),(15,17),(15,19),(16,16),(16,18),(16,20),(17,17),(17,19),(17,21),(18,18),(18,20),(18,22),(19,19),(19,21),(19,23),(20,20),(20,22),(20,24),(21,21),(21,23),(21,25),(22,22),(22,24),(22,26),(23,23),(23,25),(23,27),(24,24),(24,26),(24,28),(25,25),(25,27),(25,29),(26,26),(26,28),(26,30),(27,27),(27,29),(27,31),(28,28),(28,30),(28,32),(29,29),(29,31),(29,33),(30,30),(30,32),(30,34),(31,31),(31,33),(31,35),(32,32),(32,34),(32,36),(33,33),(33,35),(33,37),(34,34),(34,36),(34,38),(35,35),(35,37),(35,39),(36,36),(36,38),(36,40),(37,37),(37,39),(37,41),(38,38),(38,40),(38,42),(39,39),(39,41),(39,43),(40,40),(40,42),(40,44),(41,41),(41,43),(41,45),(42,42),(42,44),(42,46),(43,43),(43,45),(43,47),(44,44),(44,46),(44,48),(45,45),(45,47),(45,49),(46,46),(46,48),(46,50),(47,47),(47,49),(47,51),(48,48),(48,50),(48,52),(49,49),(49,51),(49,53),(50,50),(50,52),(50,54),(51,51),(51,53),(51,55),(52,52),(52,54),(52,56),(53,53),(53,55),(53,57),(54,54),(54,56),(54,58),(55,55),(55,57),(55,59),(56,56),(56,58),(56,60),(57,57),(57,59),(57,61),(58,58),(58,60),(58,62),(59,59),(59,61),(59,63),(60,60),(60,62),(60,64),(61,61),(61,63),(61,65),(62,62),(62,64),(62,66),(63,63),(63,65),(63,67),(64,64),(64,66),(64,68),(65,65),(65,67),(65,69),(66,66),(66,68),(66,70),(67,67),(67,69),(67,71),(68,68),(68,70),(68,72),(69,69),(69,71),(69,73),(70,70),(70,72),(70,74),(71,71),(71,73),(71,75),(72,72),(72,74),(72,76),(73,73),(73,75),(73,77),(74,74),(74,76),(74,78),(75,75),(75,77),(75,79),(76,76),(76,78),(76,80),(77,77),(77,79),(77,81),(78,78),(78,80),(78,82),(79,79),(79,81),(79,83),(80,80),(80,82),(80,84),(81,81),(81,83),(81,85),(82,82),(82,84),(82,86),(83,83),(83,85),(83,87),(84,84),(84,86),(84,88),(85,85),(85,87),(85,89),(86,86),(86,88),(86,90),(87,87),(87,89),(87,91),(88,88),(88,90),(88,92),(89,89),(89,91),(89,93),(90,90),(90,92),(90,94),(91,91),(91,93),(91,95),(92,92),(92,94),(92,96),(93,93),(93,95),(93,97),(94,94),(94,96),(94,98),(95,95),(95,97),(95,99),(96,96),(96,98),(96,100),(97,97),(97,99),(97,101),(98,98),(98,100),(98,102),(99,99),(99,101),(99,103),(100,100),(100,102),(100,104),(101,101),(101,103),(101,105),(102,102),(102,104),(102,106),(103,103),(103,105),(103,107),(104,104),(104,106),(104,108),(105,105),(105,107),(105,109),(106,106),(106,108),(106,110),(1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