2base 2 power ×3 base 5 power
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Let us assume 2log25=x
Now taking logarithm with base 2 on both sides we get,
log22log25=log2x [Since logaax=x ]
or,log25=log2x
or,x=5
Actually you can this as a property in logarithm,
mlogmn=n
I hope the solution above gives you the idea of the proof of this property and helped you to understand it. If any doubt, feel free to ask in the comments.
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2base 2 powerx3base 5power=6base 10power
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