在学习一元一次不等式和一元一次不等式组这部分内容时,我们时常会遇到求不等式(组)的各种整数解的问题.这类问题的解法一般分为两个步骤:第一步是求出这个不等式(组)的解集;第二步是根据求出的解集写出在这个范围内满足不等式(组)的整数解.不等式组的整数解对解决实际问题有着重要的作用,现对这类问题进行归类简析.一、求不等式组的整数解 When we learn this part of the unary inequality and the unary inequality group, we often encounter the problem of solving various integer solutions of inequalities (groups). The solution of this kind of question is generally divided into two steps: The first step is to find The second step is to write an integer solution that satisfies the inequality (group) within this range, based on the solution set obtained. The integer solution to an inequality group plays an important role in solving practical problems. The classification of such issues a brief analysis of an inequality group integer solution