2018年秋七年级数学上册第一章有理数1.3绝对值同步练习(新版)浙教版.docx

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113 绝对值知识点 绝对值的概念一个数在数轴上对应的点到原点的_叫做这个数的绝对值一个数 a 的绝对值表示为_填空:(1)18 的绝对值是_;(2) _;|12|(3) 0 _类型一 绝对值的意义例 1 教材例 1 针对训练填空:(1)2 的绝对值是_,0 的绝对值是_, 的绝对值是_;49(2)|5|_,5.6_;(3)若一个数的绝对值为 6,则这个数是_例 2 教材补充例题化简:(1)|2.85|; (2)|12|; (3) .| ( 312) |2【归纳总结】 绝对值的代数意义:一个正数的绝对值是它本身;一个负数的绝对值是它的相反数;0 的绝对值是 0.即| a| a( a0) ,0( a 0) , a( a0.22,所以第 5 件样品为废品. 备选类型 利用绝对值的非负性求值例 已知 0,求 m,n 的相反数|m 3| |n 2|解析 任何数的绝对值都是非负数(正数和零统称非负数 ),因此只有当 0,|m 3| 0 时,才能使得两个数的和等于 0.|n 2|解:因为 0,所以 0, 0,所以 m3,n2,因此 m,n|m 3| |n 2| |m 3| |n 2|的相反数分别是3 和2.【勤反思】小结 它本身 0 相反数5反思 (1) (2) (3)

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