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Algebra
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Use log10 (5) ≈ 0.6990 and log10 (7) ≈ 0.8451 to approximate the value of log10 (245) .
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hint : 245 = 5 x 49
I got ≈ 2.699
close, check again...
Got the same answer :/
\(\large \log_{10} 245\) \(\large \log_{10} 5 * 49\) \(\large \log_{10} 5 + \log_{10} 49\) \(\large \log_{10} 5 + \log_{10} 7^2\) \(\large \log_{10} 5 + 2 * \log_{10} 7\) \(\large 0.6990 + 2*0.8451 \) \(\large 2.3892\)
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log(A*B) = log(A) + log(B)
Oh ok thanks...
np :)
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