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Mathematics
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OpenStudy (hdrager):
simplify
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OpenStudy (hdrager):
\[ \frac{ (x^2)^3x }{ x^7 }\]
Nnesha (nnesha):
exponent rules \[\huge\rm (a^m)^n = a^{m \cdot n}\]
\[\huge\rm a^m \cdot a^n = a^{m+n}\]
when multiply same base,add their exponents
\[\huge\rm \frac{ a^m }{ a^n }=a^{m-n}\]
when divide same base...subtract exponents
Nnesha (nnesha):
hello..hi... got it ???
Nnesha (nnesha):
one more
anything to the 0 power is equal to one \[\large\rm (chocolates)^0=1~~~~(Nnesha)^0=1~~~~ (anything)^0=1 !! a^0=1\]
Nnesha (nnesha):
ignore "!!"
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OpenStudy (hdrager):
sorry while i was waiting i moved on to another problem
OpenStudy (hdrager):
and I'm writing the rules down so they're more accessible to me
OpenStudy (hdrager):
if there is not exponent listed then is the exponent for that variable 1?
OpenStudy (hdrager):
i believe the answer is 1
OpenStudy (hdrager):
is that correct?
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OpenStudy (mathmale):
\[a=a^1\] is an example of a "missing exponent."
OpenStudy (mathstudent55):
correct
OpenStudy (hdrager):
okay cool that's how i treated it in the problem
OpenStudy (hdrager):
YEET
OpenStudy (mathstudent55):
|dw:1470884431154:dw|
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