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        1. 圍建一個面積為360m2的矩形場地.要求矩形場地的一面利用舊墻.其它三面圍墻要新建.在舊墻的對面的新墻上要留一個寬度為2m的進出口.如圖所示.已知舊墻的維修費用為45元/m,新墻的造價為180元/m,設利用的舊墻的長度為x m.圍墻的總費用為y元 (Ⅰ)將y表示為x的函數(shù): (Ⅱ)試確定x,使修建此矩形場地圍墻的總費用最小.并求出最小總費用. 查看更多

           

          題目列表(包括答案和解析)

          (本題滿分15分)已知直線與曲線相切

          1)求b的值;

          2)若方程上恰有兩個不等的實數(shù)根,求

          ①m的取值范圍;

          ②比較的大小

           

           

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          ((本題滿分15分)
          某有獎銷售將商品的售價提高120元后允許顧客有3次抽獎的機會,每次抽獎的方法是在已經(jīng)設置并打開了程序的電腦上按“Enter”鍵,電腦將隨機產生一個                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                        1~6的整數(shù)數(shù)作為號碼,若該號碼是3的倍數(shù)則顧客獲獎,每次中獎的獎金為100元,運用所學的知識說明這樣的活動對商家是否有利。

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          (本題滿分15分)

          已知函數(shù)

          (1)求的單調區(qū)間;

          (2)設,若上不單調且僅在處取得最大值,求的取值范圍.

           

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          (本題滿分15分)已知拋物線),焦點為,直線交拋物線、兩點,是線段的中點,

            過軸的垂線交拋物線于點

            (1)若拋物線上有一點到焦點的距離為,求此時的值;

            (2)是否存在實數(shù),使是以為直角頂點的直角三角形?若存在,求出的值;若不存在,說明理由。

           

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          (本題滿分15分)設函數(shù)

          (Ⅰ)若函數(shù)上單調遞增,在上單調遞減,求實數(shù)的最大值;

          (Ⅱ)若對任意的,都成立,求實數(shù)的取值范圍.

          注:為自然對數(shù)的底數(shù).

           

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