单选
随机变量X的概率密度为f(x),则f(x)一定满足()
A 0≤f(x)≤1 B f(x)为连续函数 C f(+∞)=1 D <img src="https://www.beizhujiaoyu.com/uploads/202208/161223382988961.png" width="120" height="34" />
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单选
设离散型随机变量X的分布律为 则P{0
A 0.5 B 0.4 C 0.6 D 0.9
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单选
()
A 0.25 B 0 C 0.5 D 1
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单选
A与B相互独立,P(A)>0,P(B)>0,则一定有P(A∪B)=()
A P(A)+P(B) B P(A)P(B) C 1-P(<img src="https://www.beizhujiaoyu.com/uploads/202208/161223612317361.png" width="20" height="35" />)P(B) D 1+P(<img src="https://www.beizhujiaoyu.com/uploads/202208/161223613524001.png" width="20" height="35" />)P(<img src="https://www.beizhujiaoyu.com/uploads/202208/161223614137471.png" width="20" height="35" />)
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单选
某人每次射击时击中目标的概率为0.6,独立地进行5次射击,则击中目标的次数X服从()
A 二项分布B(5,0.6) B 泊松分布P(2) C 均匀分布U(0.6,3) D 正态分布N(5,0.62)
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单选
从1到100这100个自然数中任取一个,则取到的数能被3整除的概率是()
A 0.5 B 0.33 C 0.66 D 0.8
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若随机变量X的分布律为 则P{-1
A 0.2 B 0.3 C 0.7 D 0.5
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单选
某射手对目标独立地进行射击,直到击中目标为止,设每次击中的概率为,X表示击中目标前的射击次数,则X的分布律为()
A <img src="https://www.beizhujiaoyu.com/uploads/202208/161223689172841.png" width="354" height="34" />  B <img src="https://www.beizhujiaoyu.com/uploads/202208/161223689719781.png" width="256" height="34" />  C <img src="https://www.beizhujiaoyu.com/uploads/202208/161223690213481.png" width="310" height="33" />  D <img src="https://www.beizhujiaoyu.com/uploads/202208/161223690714081.png" width="298" height="38" /> 
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单选
()
A <img src="https://www.beizhujiaoyu.com/uploads/202208/161223692215031.png" width="20" height="52" /> B <img src="https://www.beizhujiaoyu.com/uploads/202208/161223692933801.png" width="19" height="52" /> C 1 D <img src="https://www.beizhujiaoyu.com/uploads/202208/161223693528761.png" width="27" height="52" />
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单选
下列函数中,可以作为连续型随机变量的概率密度的是()
A <img src="https://www.beizhujiaoyu.com/uploads/202208/161223774588911.png" width="237" height="75" />  B <img src="https://www.beizhujiaoyu.com/uploads/202208/161223776146911.png" width="255" height="75" />  C <img src="https://www.beizhujiaoyu.com/uploads/202208/161223776528651.png" width="240" height="73" />  D <img src="https://www.beizhujiaoyu.com/uploads/202208/161223777056171.png" width="270" height="75" /> 
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