问题
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设定义域在R上的函数f(x)=x|x|,则f(x)是A.奇函数,增函数 B.偶函数,增函数 C.奇函数,减函
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设定义域在R上的函数,f(x)=x|x|,则f(x)是A.奇函数,增函数 B.偶函数,增函数 C.奇函数,
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设函数f(x)的定义域为(一∞,+∞),则函数f(x)-f(-x)的图形关于()对称. A.y=x B.X轴 C.y轴 D.
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设f(x)是定义在[-a a]上的任意函数 则下列答案中哪个函数不是偶函数?A.f(x)+f(-x
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设f(x)和φ(x)在(-∞ +∞)内有定义 f(x)为连续函数 且f(x)≠0 φ(x)有间断点 则().A.φ[f(x)]必有间断
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设函数f(x)和g(x)均在点x0的某一邻域内有定义 f(x)在x0处可导 f(x0)=0 g(x)在x0处连续 试讨论f(x)g(x)在x0
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