首页 >>  正文

十八种常见函数图像

来源:baiyundou.net   日期:2024-08-23

导数五步法画函数图像10个函数示意图应用举例之一

\n\n

\n\n

1.函数y=(12x2+9)(4x2+14)的图像示意图:介绍函数的定义域、单调性、凸凹性、极限等性质及五点图表,并通过导数知识计算函数的单调和凸凹区间,简要画出示意图。

\n\n

2.函数y=(19x2+5)√(4x2+9)的主要性质及其图像:介绍函数的定义域、单调性、凸凹性、极限等性质,列举函数的五点图表,进一步画出函数的示意图。

\n\n

3.函数y=4√(x+80)^7图像画法及步骤:本文通过函数的定义、单调、凸凹性和极限等性质,介绍函数的主要性质及图像画法步骤。

\n\n

4.曲线x³+y³=2的主要性质及其图像示意图:介绍曲线方程的定义域、单调性、凸凹性等性质,同时用导数的知识求解函数的单调区间和凸凹区间,并简洁画出函数的图像示意图。

\n\n

5.√(x+4)+√(3y+5)=2的图像示意图:介绍曲线方程的定义域、单调性、凸凹性及极限等性质,同时用导数简洁画出函数的图像示意图。

\n\n

6.函数y=16x3+8x的图像示意图及主要性质:介绍函数的定义域、单调性、凸凹性、极限等性质,列举函数的五点图表,进一步画出函数的示意图。

\n\n

7.函数y=√(20x-87)^5图像画法及步骤:通过函数的定义、单调、凸凹和极限等性质, 并通过导数知识,介绍函数的主要性质及图像示意图画法步骤。

\n\n

8.函数y=log2(-2x+3)的图像示意图:介绍函数的定义域、单调性、凸凹性、极限等性质,列举函数的五点图表,简要画出函数的示意图。

\n\n

9.函数y=e^x(3x+4)的图像示意图:本文通过函数的定义、单调、凸凹性和极限等性质,介绍函数的主要性质及图像画法步骤。

\n\n

10.函数y=2^4x的图像示意图:介绍函数的定义域、单调性、凸凹性、极限等性质,列举函数的五点图表,进一步画出函数的示意图。

\n\n

\n\n









","gnid":"9758824ec7671aa4d","img_data":[{"flag":2,"img":[{"desc":"","height":925,"title":"","url":"https://p0.ssl.img.360kuai.com/t01a370aba0dc0184ae.jpg","width":1280},{"desc":"","height":925,"title":"","url":"https://p0.ssl.img.360kuai.com/t01fe729509bf6963a8.jpg","width":1280},{"desc":"","height":925,"title":"","url":"https://p0.ssl.img.360kuai.com/t01c644eeab94a0efe6.jpg","width":1280},{"desc":"","height":925,"title":"","url":"https://p0.ssl.img.360kuai.com/t013539215e0a83c2a4.jpg","width":1280},{"desc":"","height":"2481","title":"","url":"https://p0.ssl.img.360kuai.com/t011ac510957e2c014e.jpg","width":"3509"},{"desc":"","height":"2481","title":"","url":"https://p0.ssl.img.360kuai.com/t01b6300bde0321b12c.jpg","width":"3509"},{"desc":"","height":"2481","title":"","url":"https://p0.ssl.img.360kuai.com/t010ec62f9edc968eba.jpg","width":"3509"},{"desc":"","height":"2481","title":"","url":"https://p0.ssl.img.360kuai.com/t012ea8cadd7067c59a.jpg","width":"3509"},{"desc":"","height":"2481","title":"","url":"https://p0.ssl.img.360kuai.com/t0135e6b9e5ad5f2723.jpg","width":"3509"},{"desc":"","height":"2481","title":"","url":"https://p0.ssl.img.360kuai.com/t0101a95b931e2c6661.jpg","width":"3509"},{"desc":"","height":"2481","title":"","url":"https://p0.ssl.img.360kuai.com/t0156869fd05f1b9bb9.jpg","width":"3509"},{"desc":"","height":"2481","title":"","url":"https://p0.ssl.img.360kuai.com/t01eeb16f6ae9877b62.jpg","width":"3509"},{"desc":"","height":"2481","title":"","url":"https://p0.ssl.img.360kuai.com/t01fd234f62dc83b806.jpg","width":"3509"},{"desc":"","height":"2481","title":"","url":"https://p0.ssl.img.360kuai.com/t01a7177f0c14cf1b67.jpg","width":"3509"},{"desc":"","height":"2481","title":"","url":"https://p0.ssl.img.360kuai.com/t01f3e9bcbfa66207be.jpg","width":"3509"},{"desc":"","height":"2481","title":"","url":"https://p0.ssl.img.360kuai.com/t0111341fafd83e8b23.jpg","width":"3509"},{"desc":"","height":"2481","title":"","url":"https://p0.ssl.img.360kuai.com/t01b12ae4529c0fc1a5.jpg","width":"3509"},{"desc":"","height":"2481","title":"","url":"https://p0.ssl.img.360kuai.com/t01c2d414e70ce33022.jpg","width":"3509"},{"desc":"","height":"2481","title":"","url":"https://p0.ssl.img.360kuai.com/t01a6435466e13d89c7.jpg","width":"3509"},{"desc":"","height":"2481","title":"","url":"https://p0.ssl.img.360kuai.com/t0179a153481db89522.jpg","width":"3509"},{"desc":"","height":"2481","title":"","url":"https://p0.ssl.img.360kuai.com/t013f7979ab67311565.jpg","width":"3509"},{"desc":"","height":"2481","title":"","url":"https://p0.ssl.img.360kuai.com/t012871721b42a710c1.jpg","width":"3509"},{"desc":"","height":"2481","title":"","url":"https://p0.ssl.img.360kuai.com/t013b8fb94c7da143c9.jpg","width":"3509"},{"desc":"","height":"2481","title":"","url":"https://p0.ssl.img.360kuai.com/t015c6380a9e4dd5da4.jpg","width":"3509"},{"desc":"","height":"2481","title":"","url":"https://p0.ssl.img.360kuai.com/t01c8edbb39b9d7fe87.jpg","width":"3509"},{"desc":"","height":"2481","title":"","url":"https://p0.ssl.img.360kuai.com/t0122b1ab788e519a35.jpg","width":"3509"},{"desc":"","height":"2481","title":"","url":"https://p0.ssl.img.360kuai.com/t01b446dfdddb35e4bf.jpg","width":"3509"},{"desc":"","height":"2481","title":"","url":"https://p0.ssl.img.360kuai.com/t01651411583c303362.jpg","width":"3509"},{"desc":"","height":"2481","title":"","url":"https://p0.ssl.img.360kuai.com/t0126094f1ca9ed1956.jpg","width":"3509"},{"desc":"","height":"2481","title":"","url":"https://p0.ssl.img.360kuai.com/t018fabf5214cdfc785.jpg","width":"3509"},{"desc":"","height":"2481","title":"","url":"https://p0.ssl.img.360kuai.com/t015b3f1e97b4dbe1ae.jpg","width":"3509"},{"desc":"","height":"2481","title":"","url":"https://p0.ssl.img.360kuai.com/t01190830f3a32242fd.jpg","width":"3509"},{"desc":"","height":"2481","title":"","url":"https://p0.ssl.img.360kuai.com/t01f1055028c526dd9d.jpg","width":"3509"},{"desc":"","height":"2481","title":"","url":"https://p0.ssl.img.360kuai.com/t01e3ef63beab75c785.jpg","width":"3509"},{"desc":"","height":"2481","title":"","url":"https://p0.ssl.img.360kuai.com/t011dde9de6ce8a849b.jpg","width":"3509"},{"desc":"","height":"2481","title":"","url":"https://p0.ssl.img.360kuai.com/t019e8dbf2156e3031f.jpg","width":"3509"},{"desc":"","height":"2481","title":"","url":"https://p0.ssl.img.360kuai.com/t017d660aed63d492fa.jpg","width":"3509"},{"desc":"","height":"2481","title":"","url":"https://p0.ssl.img.360kuai.com/t017d660aed63d492fa.jpg","width":"3509"},{"desc":"","height":"2481","title":"","url":"https://p0.ssl.img.360kuai.com/t0173f2a15f98505230.jpg","width":"3509"},{"desc":"","height":"2481","title":"","url":"https://p0.ssl.img.360kuai.com/t0121e883d03506ad7f.jpg","width":"3509"},{"desc":"","height":"2481","title":"","url":"https://p0.ssl.img.360kuai.com/t01fd20ffaf7942432d.jpg","width":"3509"},{"desc":"","height":"2481","title":"","url":"https://p0.ssl.img.360kuai.com/t0174518a47ce9dd664.jpg","width":"3509"},{"desc":"","height":"2481","title":"","url":"https://p0.ssl.img.360kuai.com/t013e8e7b19fa695693.jpg","width":"3509"},{"desc":"","height":"2481","title":"","url":"https://p0.ssl.img.360kuai.com/t0130fe2d9574be5db9.jpg","width":"3509"},{"desc":"","height":"2481","title":"","url":"https://p0.ssl.img.360kuai.com/t0143c4b32aae3b438c.jpg","width":"3509"},{"desc":"","height":"2481","title":"","url":"https://p0.ssl.img.360kuai.com/t01f74b752f697884fa.jpg","width":"3509"},{"desc":"","height":"2481","title":"","url":"https://p0.ssl.img.360kuai.com/t0117c554a911c21419.jpg","width":"3509"},{"desc":"","height":"2481","title":"","url":"https://p0.ssl.img.360kuai.com/t0141cfbe536892d640.jpg","width":"3509"},{"desc":"","height":"2481","title":"","url":"https://p0.ssl.img.360kuai.com/t01d396d571728906e5.jpg","width":"3509"},{"desc":"","height":"2481","title":"","url":"https://p0.ssl.img.360kuai.com/t01c87a38b737bd03fb.jpg","width":"3509"},{"desc":"","height":"2481","title":"","url":"https://p0.ssl.img.360kuai.com/t018eaaf25c81dbece5.jpg","width":"3509"}]}],"original":0,"pat":"pdc,art_src_0,fts0,sts0","powerby":"pika","pub_time":1711495200000,"pure":"","rawurl":"http://zm.news.so.com/7339c860ffebb01ebf215d79eb02f630","redirect":0,"rptid":"65e62da3ddba0208","rss_ext":[],"s":"t","src":"仁新数学","tag":[],"title":"导数五步法画函数图像10个函数示意图应用举例之一

叔庄翔1095常用函数及其图像总结 -
宿岩肯15776002630 ______ 歧义函数 n-元函数: 多元函数 三角函数 二次函数 一次函数 反比例函数 复合函数 反函数 隐函数 多元函数 幂函数 高斯函数

叔庄翔1095跪求高中数学10种函数的8大性质 越详细越好, -
宿岩肯15776002630 ______[答案] 1.一次函数(包括正比例函数) 最简单最常见的函数,在平面直角坐标系上的图象为直线. 定义域(下面没有说明的话,都是在无特殊要求情况下的定义域):R 值域:R 奇偶性:无 周期性:无 平面直角坐标系解析式(下简称解析式): ①ax+by+c...

叔庄翔1095高中必学的数学函数图像 -
宿岩肯15776002630 ______ 指数 对数 一次 反比例 二次 对勾(Y=X+a/X) 绝对值的和差(y=|x+a|±|x+b|) 上半圆,上半椭圆,双曲线的一支的函数表示

叔庄翔1095所有函数的表达式,图象,定义域,值域 -
宿岩肯15776002630 ______ 解析: 初高中阶段,掌握八大基本函数 (1)正比例函数,反比例函数,常函数 (2)一次函数 (3)二次函数 (4)幂函数 (5)指数函数 (6)对数函数 (7)三角函数 (8)反三角函数

叔庄翔1095函数图象
宿岩肯15776002630 ______ 对函数图象首先心中有数,最常用的是描点法画图,即列表再描点.找出函数与自变量之间的关系,列表时,自变量在上,函数值在下,点越多,则图象越精确,你的情况是点少,建议多列出几个点,就可以克服你的问题.快捷准确地画出函数图像是学习函数的基本功.除要掌握描点法画图的步骤外,还需掌握快速画各种函数草图的方法.如两点确定一次函数的图像――直线;对称法画反比例函数的图像;三点定位法或五点定位法画二次函数的图像.另外,在画函数图像时,还要注意函数自变量取值范围对图像的影响,有时画出来的图像,只是整个函数图像的一部分.另外还可以利用模型.

叔庄翔1095请列举出,高中函数的性质来,如果可以请附上图像. -
宿岩肯15776002630 ______[答案] 希望您能认真地看看您的课本,课本上关于函数的性质已经介绍得非常全面和概括了! .一次函数(包括正比例函数) 最简单最常见的函数,在平面直角坐标系上的图象为直线. 定义域(下面没有说明的话,都是在无特殊要求情况下的定义域):R ...

叔庄翔1095常函数的图像及性质 -
宿岩肯15776002630 ______ 高中常用函数性质及图像 一次函数 (一)函数 1、确定函数定义域的方法: (1)关系式为整式时,函数定义域为全体实数; (2)关系式含有分式时,分式的分母不等于零; (3)关系式含有二次根式时,被开放方数大于等于零; (4)关系...

叔庄翔1095谁能总结函数图像知识点?谢啦 -
宿岩肯15776002630 ______ 高中数学函数知识点总结 1. 对于集合,一定要抓住集合的代表元素,及元素的“确定性、互异性、无序性”. 中元素各表示什么? A表示函数y=lgx的定义域,B表示的是值域,而C表示的却是函数上的点的轨迹 2 进行集合的交、并、补运算时...

叔庄翔1095y=x的函数图像是什么? -
宿岩肯15776002630 ______ 函数 y = x 的图像是一条直线,斜率为 1,通过原点 (0, 0).它是一条通过原点并以 45 度角与 x 轴正向相交的直线.这条直线呈现出对称性,斜率为正表示直线向右上方倾斜.它没有任何曲线或弯曲,是最简单的线性函数之一. y=x的函数特...

叔庄翔1095求高一各种函数的常见图像 大致的就行 -
宿岩肯15776002630 ______ 常见的主要是看2次函数f(x)=ax²+bx+c 考虑a的大小 a0同样的道理 如果有区间的话就有三种情况 确定了范围第一种是在最右边 第二种是在最左边 第三种是在中间 就是不能取范围的这2个数 还有是关于对称轴 x=a的时候函数图象 差不多就这些 我也是刚上高一只学了这么多

(编辑:自媒体)
关于我们 | 客户服务 | 服务条款 | 联系我们 | 免责声明 | 网站地图 @ 白云都 2024