@Venny
Choose the correct simplification of the expression the quantity a to the 4th power over b to the 2nd power all raised to the 3rd power. \[\left(\begin{matrix}a^4 \\b^2 \end{matrix}\right)^3\] \[\frac{ a^7 }{ b^5 }\] \[\frac{ a^12 }{ b^6 }\] ab9 a12b6
That's supposed to be a^12 on B but it wouldn't fit for whatever reason
You have to do it like \(a^{12}\ )
Ah okay
Which one do you think it is?
I believe when It's a power of a power you multiply, and when you multiply you add the powers, so it should be B
Right?........
Sorry I forgot how to do this one. Although I believe that the answer Is b, try tagging some others. :(
@iGreen ?
I don't remember if you multiply or add when it's a power of a power..
I believe you add 3 to all the exponents..option A.
Since it's add when you multiply you should multiply when it's a power, yes?
I really think it's b so I'm gonna go with that..
Lol, fine.
This one? @Venny the correct simplification of the expression \[\frac{ 6b }{ a^9 }\] is?
Sorry that should be a^-9
\[\frac{ a^9b }{ 6 }\] \[\frac{ 6b }{ a^9 }\] Already simplified 6a^9b
It has a negative power so it's not simplified. a^-9= 1/a^9. 6b/1/a^9=6a^9b
Choose the correct classification of x6 + 3x3 by number of terms and by degree. Third degree polynomial Fourth degree trinomial Third degree binomial Sixth degree binomial I believe D
D is correct.
I need to take a test now, good luck with the rest!
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