log value of 0.00001
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Answer:
Here, logx means logarithm of x to the base 10 .
log(0.00001)= log(1/100000)
= log(1) -log(100000)
= log{(10)^0 } -log{(10)^5} [logx -logy =log(x/y)]
= 0 .log10 -5.log10. [log(x^y)=y.logx]
= 0.1 -5.1 [logarithm of x to the base is 1.]
= -5
OR,
log(0.00001)
= log{(10)^-5}
= -5log10
= -5 (ans)
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