Simplify log7(49)+1 into a single logarithm (base 7).
Express 3+logx(y) as a single logarithm with base x.
Simplify the expression 1−log2(8) as a single base-2 logarithm.
Express 3+log10(x) as a single base-10 logarithm.
Combine 4+log4(7) into a single logarithm (base 4).
Simplify a logarithmic expression using its properties.
Simplify the expression 2−log3(9) using logarithm properties.
Logarithmic laws and identities.
Express 5+log5(2) as a single logarithm with base 5.
Rewrite log5(1)+3 as a single base-5 logarithm.
Simplify the expression 3+log2(5) as a single logarithm.
Combine 2+log3(5) into a single logarithm (base 3).
Simplify −1+log2(4) as a single logarithm (base 2).
Simplify 21+log10(4) as a single base-10 logarithm.
Previous
Question Type 2: Using logarithm laws to simplify algebraic expressions into a single term
Next
Question Type 4: Using logarithms to solve simple exponential equations
Number and Algebra
Functions
Geometry and Trigonometry
Statistics and Probability
Calculus