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Grade 10
Grade 11
Logarithms I
Grade
10
Term
2
Express 24=16 in logarithm form.
Express log39=2 in index form.
What is the value of logaa?
What is the value of loga1 (where a=1)?
Solve for x: log264=x.
Solve for x: logx81=4.
Solve for x: log5x=2.
State the law of logarithms for the logarithm of a product, i.e., loga(mn).
State the law of logarithms for the logarithm of a quotient, i.e., loga(nm).
Simplify and express as a single logarithm: log210+log25.
Simplify and express as a single logarithm: log620−log64.
Find the value of log432+log42.
Find the value of log327−log33.
Given loga2 and loga3, express loga18 in terms of these logarithms.
Solve for x: log108+log10x−log102=log1012.
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