Question

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Answer 1

Answer:

$\large \boxed{\sf \bold{A.} \ x=11.21}$

Step-by-step explanation:

$\large \sf log_3 (x)=2.2$

Solve this by converting the logarithmic statement into its equivalent exponential form, using the relationship:

$\large \sf log_b(y)=x$

$\large{\sf y=b^x}$

Apply the relationship.

$\large \sf log_3 (x)=2.2$

$\large \sf x=3^{2.2}$

$\large \sf x=11.21157845...$

$\large \sf x \approx 11.21$

Answer 2

Answer:

11.21157846 =x

Step-by-step explanation:

We know log b (a) = c  can be written as b^c =a

log 3 (x) = 2.2

3^2.2 = x

11.21157846 =x