deltamath\n← back to home\nweek of 02.02\ndue: february 13, 7:25 am\ngrade: 59% complete: 82%\n√ find…

deltamath\n← back to home\nweek of 02.02\ndue: february 13, 7:25 am\ngrade: 59% complete: 82%\n√ find growth/decay percentage (level 1)\nconvert log equation to exponential (numeric)\nconvert exponential equation to log (numeric)\nfeatures of exponential and log functions\nfeatures of exponential and log functions\nscientific calculator\ngraphing calculator\nconvert log equation to exponential (numeric)\n⚠ this is the only question in this section.\nquestion\nwrite the logarithmic equation as an exponential equation.\n$log_{x}(64)=2$\nanswer\nattempt 1 out of 2\nsubmit answer

deltamath\n← back to home\nweek of 02.02\ndue: february 13, 7:25 am\ngrade: 59% complete: 82%\n√ find growth/decay percentage (level 1)\nconvert log equation to exponential (numeric)\nconvert exponential equation to log (numeric)\nfeatures of exponential and log functions\nfeatures of exponential and log functions\nscientific calculator\ngraphing calculator\nconvert log equation to exponential (numeric)\n⚠ this is the only question in this section.\nquestion\nwrite the logarithmic equation as an exponential equation.\n$log_{x}(64)=2$\nanswer\nattempt 1 out of 2\nsubmit answer

Answer

Explanation:

Step1: Recall log-exponential conversion rule

For $\log_b(a) = c$, it converts to $b^c = a$

Step2: Match values to the rule

Here, $b=8$, $c=2$, $a=64$

Step3: Substitute into exponential form

$8^2 = 64$

Answer:

$8^2 = 64$