Math, asked by nilesh121, 1 year ago

plzz find its value
plzz solve it step to step​

Attachments:

Anonymous: ANSWER is 1/5
nilesh121: that's right
nilesh121: bt how

Answers

Answered by laharimallula
4

hope this may help you...

Attachments:

nilesh121: too complicated
Anonymous: It's wrong .... Please ask any Moderator to provide edit...
Answered by Anonymous
8

Answer :-

Given to find :-

\large{(} \small{\dfrac{1}{2} }\large{)}^{log_{2}^{5}}

Solution :-

\large{(} \small{\dfrac{1}{2}} \large{)}^{log_{2}^{5}}

=\large{[}\small{ (2)^{(-1)} }\large{]}^{log_{2}^{5}}

=\large{(}\small{ 2}\large{)}^{(-1)log_{2}^{5}}

=\large{(}\small{ 2}\large{)}^{log_{2}^{5^{(-1)}}}

▪️Now as

 \bold{a^{log_a^b} = b}

= {2^{log_2^{5^{(-1)}}}}

 = 5^{(-1)}

 \bold{= \dfrac{1}{5}}


nilesh121: thnx a lot
Anonymous: My pleasure ^_^
Similar questions