Simplify and write answer in exponential form: 3^3 + 2 • 3^3
\[3\times3\times3+2\times3\times3\times3\]
My professor's answer was 3 x 3^3 but idk how she got that
Factor this: A + 2A
3A
Now try \((3^{3} + 2\cdot 3^{3})\) Hint: It is EXACTLY the same.
I'm sorry, but I still don't understand this.. :(
one apple and two apples are three apples one \(3^3\) and two \(3^3\) are three \(3^3\) and \(3\times 3^3=3^{1+3}=3^4\)
if your professor really wrote \[3\times 3^3\] he/she was not paying attention
Try to see it this way: you have: 3^3 + 2 • 3^3, so this is 1 • 3^3 + 2 • 3^3 = 3 • 3^3 (you have 3 times 3^3). Last step: 3 • 3^3 = 3 • 3•3•3 = 3^4 (=81, I fail to see why you would stop after writing it as 3^4, just calculate the outcome...)
Omg! Thank you! That helped :)
YW!
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