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【简答题】
“Was his father very strict with him when he was at school?” “Yes. He had never praised him _______ he became one of the top students in his grade.” A.after B.unless C.until D.when
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【简答题】已知函数 f(x)=alnx+ 1 2 x 2 +(a+1)x+1 . (1)当a=-1时,求函数f(x)的单调增区间; (2)若函数f(x)在(0,+∞)上是增函数,求实数a的取值范围; (3)若a>0,且对任意x 1 ,x 2 ∈(0,+∞),x 1 ≠x 2 ,都有|f(x 1 )-f(x 2 )|>2|x 1 -x 2 |,求实数a的最小值.
【单选题】应付账款周转率等于( )
A.
购货成本÷[(期初应付账款+期末应付账款)+23
B.
购货成本÷[(期初应付账款一期末应付账款)-23
C.
购货成本÷(期初应付账款+期末应付账款)
D.
购货成本÷[(期末应付账款一期初应付账款)+z7
【多选题】关于“应付账款”说法正确的有( )。
A.
“应付账款”借方登记发生的应付账款
B.
“应付账款”贷方登记发生的应付账款
C.
“应付账款”借方登记偿还的应付账款
D.
“应付账款”贷方登记偿还的应付账款
【单选题】卡上的房间里卡斯高
A.
发送的发生的结果
B.
丰盛的攻击力
C.
金固股份的
D.
的概率是骄傲电饭锅
【简答题】已知函数 f(x)=4x+a x 2 - 2 3 x 3 (x∈R) . (1)若a=1,求函数f(x)的单调区间; (2)若函数f(x)在区间[-1,1]上单调递增,求实数a的取值组成的集合A; (3)设关于x的方程 f(x)=2x+ 1 3 x 3 的两个非零实根为x 1 ,x 2 ,试问是否存在实数m,使得不等式m 2 +tm+1≥|x 1 -x 2 |对任意a∈A及t∈[-1,1]恒成立?...
【单选题】He was about forty years old,______, industrious, and made a living from the little farm which is now overgrown with weeds.
A.
frugal
B.
careful
C.
economic
D.
thrift
【单选题】The way he thought of _________ living is to work for them.
A.
make
B.
making
C.
to make
D.
made
【单选题】He made a living in the past ________ in a middle school.
A.
teaching
B.
taught
C.
by teaching
D.
on teaching
【简答题】若函数f(x)=x+ a x +lnx (1)当a=2时,求函数f(x)的单调增区间; (2)函数f(x)是否存在极值.
【单选题】XX年XX月XX日四川特大火灾,火灾发生后,各级人员根据各种线索,最后找出原因。这种分析过程在思维中称为( )
A.
聚合思维
B.
发散思维
C.
创造性思维
D.
常规思维
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