help will give medal and fan !!!
@mathstudent55 @zepdrix help!!
@elle150 @Luigi0210 @MonaLove @Squirrels
\(\Large\rm V=\ell\cdot\mathcal w\cdot\mathcal h\) But since it's a cube, all the dimensions are the same,\[\Large\rm V=\ell^3\]And they told us the side length is, \(\Large\rm \ell=2n^6\)
\[\Large\rm V=(2n^6)^3=2^3(n^6)^3\]
Remember your exponent rule? Exponent and another exponent, what do we do? :U
multiply ?
Good good good, multiply :) \[\Large\rm (x^a)^b=x^{ab}\]
umm
this is confusing omg
So we multiply the 6 and 3, yes?
yeah 18
Understand why I put a 3 on the 2? With exponents we have to apply the exponent to EVERYTHING in the brackets.\[\Large\rm (ax)^b=a^bx^b\]
\[\Large\rm V=(2n^6)^3=2^3n^{18}\]
ohh sorta starting to understand
what do you think the answer is? i'm taking a timed test so kind of in a hurry
Do you understand how to calculate 2^3? :o
yeah !
This is the point we got up to:\[\Large\rm V=2^3n^{18}\]
the volume of a cube is v=a^3 so the edge(a in the formula) is 2n^6 right? ok so once you have that you just plug it in to the formula...... so, V=(2n^6)^3 then solve from there which should give you the answer, which is 8n^18 cubic unit, and that is the first answer choice @karendiaz123
thanks !
did you understand? @karendiaz123
yeah took me a while but i got it
good:)
i'm going to be posting more please help out lol :)
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