Question

Choose the single logarithmic expression that is equivalent to the one shown. Log10 60-log10 10

Answer 1

Remember
log(a)-log(b)=(log(a))/(log(b))
so
if the base is 10, just ignore it for now
log(60)-log(10)=(log(60))/(log(10))
note that log10=1
(log(60))/(log(10))=(log(60))/(1)=log60

log₁₀60 is answer or log60

C is answer

Answer 2

Answer:

correct answer comes out to be option A.

Step-by-step explanation:

given equation,

           log₁₀60 - log₁₀10

using identity of logarithm

            logₐb - logₐc =  $log_a(\frac{b}{c })$

hence,

log₁₀60 - log₁₀10 = $log_{10}(\frac{60}{10})$

hence,

the equivalent of the given logarithmic expression  comes out to be log₁₀ 6

hence, the correct answer comes out to be option A.