Question

help me here

Answer 1

what is the qus

Answer 2

yeahh???

Answer 3

biology lagi kah?

Answer 4

?????????????

Answer 5

\[(1/2)^{\log_{3}\log_{1/5}(x^2 - 4/5)} > 1\] then \[\left| x \right| \in\]

Answer 6

This is the question.

Answer 7

log 3 or log ^3 kush

Answer 8

it is log base 3

Answer 9

@ Nilakshi where is the answer ?

Answer 10

thats not the final

Answer 11

then ??

Answer 12

CMIIW kushwa

Answer 13

\[(\log(1/2)\log_a{\log_{1/5}(x^2-4/5)}>\log 1\]
\[\log_a{\log_{1/5}(x^2-4/5)}>0\]
\[\log_{1/5}{(x^2-4/5)}<a^0\]
\[x^2-4/5<(1/5)^1\]
\[x^2<1\]
Hence x is between -1 and 1, or
\[x\in (-1,1)\]