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what is the limit when x approaches 0 from the right when intx
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what is intx?
is that floor function?
an integer times x
really? that is odd notation then \[\lim_{x \rightarrow 0^+} c x =c \lim_{x \rightarrow 0^+}x \text{ since } c \text{ is a constant } \\ \text{ doesn't matter if it is an integer or a real number } \\ \text{ can you still bring the constant multiple out }\]
do you know how to find the limit as x approaches 0 from the right of the function f(x)=x?
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i didn't understand
you can bring the constant multiple outside the limit but if you haven't talked about that just graph f(x)=cx if c is positive you have something that looks like |dw:1442048532835:dw| if c is negative you have something that looks like |dw:1442048507739:dw|
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