Simplify this expression.
where is the expression?
\[m ^{16} * m ^{6}=\]
m^22
m^(16+6) = m^(22)
General formula: \[x^a \times x^b = x^{a+b}\]
Consider the following: \[x^2x^3\] So how do we combine these? What's the rule? do we add or multiply the exponents? Take a second to examine it, and you'll realize, hey, this isn't so bad: x^2=x∗x x^3=x∗x∗x so simply, x^2*x^3=x∗x∗x∗x∗x That's just 5 x's multiplied by each other, so knowing that, you know can just add exponents together when you have the same term with different exponents multiplied by each other. If you ever forget, just expand it out like I did to check for yourself.
But the answer choices are A.\[m ^{19}\] B.\[m ^{7}\] C.\[m ^{18}\] D.\[m ^{8}\]
E. \[m^{22}\]
so it can't be m^22
There is only a-d
http://www.wolframalpha.com/input/?i=m+%5E%7B16%7D+*+m+%5E%7B6%7D Good luck arguing with a calculator...
Lol i'm not trying to argue....IT's a multiple choice question..and there isn't 22 on it.
are you sure you typed the problem correctly? people often think they are sure when they are not
^I agree
O.o i'll check :X
\[m ^{13}*m ^{6}=\]
tadah!
m^19
(: Thank's guys! And thank you TurningTest for pointing that out :D
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