explain the limitations on the base of an exponential function
HELP
An exponential function looks like \(a^x\) Think about what happens if a=0 or if a=1.
to be honest im lost so i have no clue what your talking about lol
a (the base) is the number we are multiplying. x is the number of times we multiply "a" by itself. For instance a=1 and x=3, we multiply 1 by itself 3 times: \[1^3=1*1*1=1\]So, we expect\[1^x=1\]for all real x.
similarly, we expect \[0^x=0\]for all real x.
so what does it mean by limitations?
An exponential function like y = x^n, the only limitation on the base is that it cannot be zero. In that example, x is the base and n is the exponent
best.shakir that looks like it was copied from yahoo answers
ya
thought so
if you're going to copy, at least give credit to the original poster
thanks
welcom....
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