围建一个面积为360m2的矩形场地.要求矩形场地的一面利用旧墙.其它三面围墙要新建.在旧墙的对面的新墙上要留一个宽度为2m的进出口.如图所示.已知旧墙的维修费用为45元/m,新墙的造价为180元/m,设利用的旧墙的长度为x m.围墙的总费用为y元 (Ⅰ)将y表示为x的函数: (Ⅱ)试确定x,使修建此矩形场地围墙的总费用最小.并求出最小总费用. 查看更多

 

题目列表(包括答案和解析)

(本题满分15分)已知直线与曲线相切

1)求b的值;

2)若方程上恰有两个不等的实数根,求

①m的取值范围;

②比较的大小

 

 

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((本题满分15分)
某有奖销售将商品的售价提高120元后允许顾客有3次抽奖的机会,每次抽奖的方法是在已经设置并打开了程序的电脑上按“Enter”键,电脑将随机产生一个                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                        1~6的整数数作为号码,若该号码是3的倍数则顾客获奖,每次中奖的奖金为100元,运用所学的知识说明这样的活动对商家是否有利。

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(本题满分15分)

已知函数

(1)求的单调区间;

(2)设,若上不单调且仅在处取得最大值,求的取值范围.

 

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(本题满分15分)已知抛物线),焦点为,直线交抛物线两点,是线段的中点,

  过轴的垂线交抛物线于点

  (1)若抛物线上有一点到焦点的距离为,求此时的值;

  (2)是否存在实数,使是以为直角顶点的直角三角形?若存在,求出的值;若不存在,说明理由。

 

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(本题满分15分)设函数

(Ⅰ)若函数上单调递增,在上单调递减,求实数的最大值;

(Ⅱ)若对任意的都成立,求实数的取值范围.

注:为自然对数的底数.

 

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