Question

http://awesomescreenshot.com/0ff2c4wu30

Answer 1

Please show me step by step

Answer 2

exams and quizzes?

Answer 3

just use the property:
\[log_b(a)=e \to b^e=a\]

Answer 4

Going over the incorrect answers on my last exam and what does the b^e stand for?

Answer 5

it stands for, whatever the number b is, is raised to the whatever the number e is

i used b for base and e for exponent

Answer 6

for a proof .... if need be:
\[log_b(a)=x\]
\[\frac{ln(a)}{ln(b)}=x\]
\[ln(a)=x~ln(b)\]
\[ln(a)=ln(b^x)\]
therefore; a has to equal b^x

Answer 7

My answer came out to be D