设f(x,y)=( x2+ y2)sin1/( x2+ y2)求证lim f(x,y)=0
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设f(x,y)=(x2+y2)sin1/(x2+y2)求证limf(x,y)=0设f(x,y)=(x2+y2)sin1/(x2+y2)求证limf(x,y)=0设f(x,y)=(x2+y2)sin1/
设f(x,y)=( x2+ y2)sin1/( x2+ y2)求证lim f(x,y)=0
设f(x,y)=( x2+ y2)sin1/( x2+ y2)求证lim f(x,y)=0
设f(x,y)=( x2+ y2)sin1/( x2+ y2)求证lim f(x,y)=0
x,y趋近于0,( x2+ y2)趋近于0
|sin1/( x2+ y2)|<1,可知:
lim f(x,y)=0
设f(x,y)=( x2+ y2)sin1/( x2+ y2)求证lim f(x,y)=0
设函数Z=f(x,y)=xy/x2+y2,则下列个结论中不正确的是()A f(1,y/x)=xy/x2+y2 B f(1,x/y)=xy/x2+y2 C f(1/x,1/y)=xy/x2+y2 D f(x+y,x-y)=xy/x2+y2为什么选D,求详解
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