Log 7log 5-x-5-x-0- find the value of x-

The correct option is A 0Option (B) is the correct answer. Check the video for the approach. ...

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A.M Greater than or Equal to G.M

log 7log 5√x+...

Question

$l o g_{7} l o g_{5} (\sqrt{x} + 5 + \sqrt{x}) = 0$ , find the value of x.

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Solution

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{log}_{7} ({log}_{5} \sqrt{x + 5} + {log}_{5} \sqrt{x + 5})

x

l o g_{7} l o g_{5} (\sqrt{x + 5} + \sqrt{x}) = 0

{log}_{7} {log}_{5} (\sqrt{x + 5} + \sqrt{x}) = 0

{log}_{7} {log}_{5} (\sqrt{x + 5} + \sqrt{x}) = 0

{log}_{7} {log}_{5} (\sqrt{x^{2}} + 5 + x) = 0

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