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形如f(x)=Aa1x+b1+Ba2x+b2(*)的函数可化为以下两类:(Ⅰ)f(x)=mx+a+nx+b;(Ⅱ)f(x)=mx+a+nb-x.本文借助解析几何的方法研究(Ⅰ)、(Ⅱ)的值域问题,从而解决了形如f(x)=Aa1x+b1+Ba2x+b2...
A function of the form f(x)=Aa1x+b1+Ba2x+b2(*) can be classified into the following two types: (I)f(x)=mx+a+nx+b; (II)f(x)=mx+a+nb-x. In this paper, the value domain of (I) and (II) is studied by means of analytic geometry, which solves the problem such as f(x)=Aa1x+b1+Ba2x+b2...