LAWS OF LOGARITHM & LOG TABLE
num
1. Each of the following expressions can be simplified to logN. Determine the
value of N in each case. We have not explicitly written down the base.
You can assume the base is 10, but the results are identical whichever
base is used.
a) log 3 + log 5
b) log 16 - log 2
c) 3 log 4
d) 2 log 3 – 3 log 2
e) log 236 + log 1
f) log 236 – log 1
g) 5 log 2 + 2 log 5
h) log 128 - 7 log 2
I ) log 2 + log 3 + log
j) log 12 - 2 log 2 + log 3
k) 5 log 2 + 4 log 3 - 3 log 4
1) log 10 + 2 log 3 - log 2
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Answer:
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Step-by-step explanation:
a)log3+log5=log15
n=15
b)log16-log2=log8
n=8
c)3log4=log64
n=64
d)log9-log8=log9/8
n=9/8
e)log236+log1=log236
n=236
f)log236-log1=log236
n=236
g)log32+log25=log800
n=800
h)log128-log256=log128/256=log1/2
n=1/2
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