Using numerical analysis and the Power Rule of Logarithms,
log x^k= klogx, how can log(1/100) be rewritten? (1 point)
log(1/100) = log(10^-2)
= -2log(10)
= -2
Therefore, log(1/100) can be rewritten as -2.
log x^k= klogx, how can log(1/100) be rewritten? (1 point)
= -2log(10)
= -2
Therefore, log(1/100) can be rewritten as -2.