Question

If log1227 = a, log916 = b, find log8108.
\\frac{2(a + 3)}{3b}\\)
\\frac{2(a + 3)}{3a}\\)
\\frac{2(b + 3)}{3a}\\)
\\frac{2(b + 3)}{3b}\\)

Answer 1

gyan and then you should have the right thing that we have been on a sprint the following the same as last time to time in total cost for you and me to the next couple more than the other

Answer 2

Answer:2(b+3)3b

Step-by-step explanation:

log8108 = log8(4 * 27)

log8108 = log84 + log827

=> log84 = 23

log827 = log1627log168

log827 = log16273/4

log827 = 43 log1627

log827 = 43 log927log916

log827 = 43 frac32log916

log827 = 2 * log169

log916 = b

log169 = 1b

log827 = 2b

log8108 = 23 + 2b

= 2(13 + 1b)

= 2(b+3)3b.