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【简答题】
Herzberg's Theory of Job Satisfaction Frederick Irving Herzberg (1923-200o)was a management professor at the University of Utah known internationally for his work on helping companies understand how to motivate workers and increase productivity. He is known for his'Motivation-Hygiend Theory. According to Herzberg, five factors increase job satisfaction and staffmotivation to perform: 1. Achievement i.e, a sense of 1 or pride whenever a demanding task is 2 out successfully. One way managers can contribute to this is by encouraging employees to set clear, realistic professional goals for themselves. 2. Recognition i.e. the 3 of an individual's or group's efforts, or contributions. For example, managers can highlight staff efforts and contributions in meetings. They can also give a genuinely positive performance 4 and devise a judicious system of 5 , such as housing allowances or extra holidays. 3. Challenging Work For work to be 6 , there must be tasks that are challenging or motivating. Just as each individual prefers some tasks more than others, each finds some tasks more challenging than others. 4. Responsibility When staff feel responsible and 7 for their own work, and when they are somehow involved in the decision-making process, their job satisfaction increases. Managers can gradually increase staff 8 and decision making as they gain expertise. 5. Growth and Development Everyone needs to continue to develop personally and professionally on the job. When there are limited opportunities for 9 and development, motivation decreases. Employees may commit energy to other aspects of their personal lives, seek other employment, or 10 out. Managers can advocate educational or special training 11 for staff and encourage them to attend training programmes and conferences.
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【简答题】设函数 . (1)对于任意实数 , 恒成立,求 的最大值; (2)若方程 有且仅有一个实根,求 的取值范围.
【简答题】(本小题 满分12分) 已知:函数 是R上的单调函数,且 ,对于任意 都有 成立. (1)求证: 是奇函数; (2)若 满足对任意实数 恒成立,求k的范围.
【简答题】命题 :对任意实数 都有 恒成立;命题 :关于 的方程 有实数根.若 和 有且只有一个为真命题,求实数 的取值范围.
【简答题】已知 , (12分) (1)求 解析式 (2)若函数 与 关于直线 对称,若对任意实数 恒有 成立,求 取值范围
【简答题】(本小题满分14分) 设函数 , , (1)对于任意实数 , 恒成立,求 的最小值; (2)若方程 在区间 有三个不同的实根,求 的取值范围.
【判断题】对于任意实数 ,恒有 成立。( )
A.
正确
B.
错误
【多选题】哪些选项与“后刻意练习”有关?
A.
频繁的集中练习只会产生短期记忆
B.
为练习加入时间间隔
C.
穿插不同内容的练习
D.
延长练习时间
【简答题】已知函数 ,函数 ( ,且 mp <0),给出下列结论: ①存在实数 r 和 s ,使得 对于任意实数 x 恒成立; ②函数 的图像关于点 对称; ③函数 可能不存在零点(注:使关于 x 的方程 的实数 x 叫做函数 的零点); ④关于 x 的方程 的解集可能为{-1,1,4,5}. 其中正确结论的序号为 (写出所有正确结论的序号).
【简答题】:对任意实数 都有 恒成立; :关于 的方程 有实数根;如果 与 中有且仅有一个为真命题,求实数 的取值范围.
【单选题】在一个检索式中 , 可以同时使用多个逻辑运算符 , 构成一个复合逻辑检索式 . 复合逻辑检索式中 , 运算优先级别最高的是
A.
NEAR
B.
WITH
C.
NOT
D.
OR
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