Question

Which equation can you use to evaluate log61,296? a6 = 1,296 6a = 1,296 6a = 1,296

Answer 1

According to the laws of logarithm:
if log ₐ c =b
then:
aᵇ=c
hence, to solve the question we let:
log₆1296=a
thus to solve the above we re-write as follows:
6ᵃ=1296
the answer is option D

Answer 2

Answer:

$6^a = 1296$

Step-by-step explanation:

Using the logarithmic properties:

$\log_b x = a$

⇒$x = b^a$

Given the equation:

$\log_6 1296 = a$

Apply the logarithmic properties we have;

$1296 = 6^a$

or

$6^a = 1296$

Therefore, $6^a = 1296$  equation can you use to evaluate $\log_6 1296 = a$