Answer:
No, [tex]\log_{3} (A+1)[/tex] can't be rational.
Step-by-step explanation:
Let's take an example.
Let A be 27.
So, [tex]\log_{3} (27)[/tex] = [tex]3[/tex]
But, A+1 = 28 & as we all know, 3 has no rational power for the value 28.
So, [tex]\log_{3} (A+1)[/tex] can't be rational for any value of A.
So, \log_{3} (27)log3(27) = 33
So, \log_{3} (A+1)log3(A+1) can't be rational for any value of A.
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Answers & Comments
Answer:
No, [tex]\log_{3} (A+1)[/tex] can't be rational.
Step-by-step explanation:
Let's take an example.
Let A be 27.
So, [tex]\log_{3} (27)[/tex] = [tex]3[/tex]
But, A+1 = 28 & as we all know, 3 has no rational power for the value 28.
So, [tex]\log_{3} (A+1)[/tex] can't be rational for any value of A.
Step-by-step explanation:
Let's take an example.
Let A be 27.
So, \log_{3} (27)log3(27) = 33
But, A+1 = 28 & as we all know, 3 has no rational power for the value 28.
So, \log_{3} (A+1)log3(A+1) can't be rational for any value of A.