Properties of Logarithms Answers

Log Subscript 4 Baseline 3 times log Subscript 4 Baseline 4 StartRoot a squared + b squared EndRoot log 3 + log 4 log Subscript 4 Baseline 3 + log Subscript 4 Baseline 4 log 3 times log 4

Log Subscript 7 Baseline 11 Log Subscript 7 Baseline 15 Log Subscript 7 Baseline 36

Log Subscript h Baseline 9 times log Subscript h Baseline j times log Subscript h Baseline k Log Subscript h Baseline 9 + log Subscript h Baseline j + log Subscript h Baseline k Log 9 + log j + log k

⇒ 1.511

log Subscript 14 Baseline 4 Log Subscript 14 Baseline one-fourth Log Subscript 14 Baseline 9

log Subscript 8 Baseline 3 2 log Subscript 3 Baseline 3 3 log Subscript 3 Baseline 2 2

log (StartFraction 9 Over k squared EndFraction) log (9 k squared) log (StartFraction 81 Over k squared EndFraction) log (StartFraction 9 Over 2 k EndFraction)

log w minus log x minus log z log x minus log z log Subscript w Baseline x minus log Subscript w Baseline z

.

3 log Subscript 9 Baseline x 9 log Subscript 3 Baseline x 3 log x 2 + log Subscript 3 Baseline x