how to calculate log(1/0.02) without a calculator.
I thought this was going to be a tutorial where the OP would explain how to do it.
\[Log(\frac{a}{b}) = Log(a) - Log(b)\] Use this and try to solve further...
Yeah honestly the closest you can get is either log(50) or log(1) - log(0.02) = -log(0.02) in either case not much you can do.
How would you do log (a) without a calculator? lol
Maybe its not base 10?
\[\log_{10} x = y \equiv 10^y = x\]
\[Log(1) - Log(0.02)\] Log1 is 0..
How will you find y without using calculator??
@bronzegoddess what is the base of your log?
\[0 - Log(\frac{100}{2}) = - [Log(100) - Log(2)]\] Log(100) = 2 because: \[Log(100) = Log(10)^2 = 2Log(10) = 2 \times 1 = 2\] \[ = -[2 - Log(2)] = [Log(2) - 2]\] Log(2) has standard value which we should remember Log(2) = 0.3010 Put in that: \[(2 - 0.3010)\] This will be answer...
I was going to use 100/2
No, I was
Then use...
No, you do it
the base is 10
I think when base is not mention, then we take it as 10.. Well, I think so..
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