Here is a list of numbers. 4 6 9 10 15 27 From the list, write down all the numbers that are powers of 3 30 40

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Here is a list of numbers. 4 6 9 10 15 27 From the list, write down all the numbers that are powers of 3 30 40

Answer 1

Ok, let's check each number from the list trianglele} whether it is a power of 3 or not. ``4``: No, since 4 is not a power of 3. It cannot be written as \(3^n\) for any positive integer n. ``6``: No, since 6 is not a power of 3. It cannot be written as \(3^n\) for any positive integer n. ``9``: Yes, 9 can be written as \(3^2\). ``10``: No, since 10 is not a power of 3. It can't be written as \(3^n\) for any positive integer n. ``15``: No, since 15 is not a power of 3. It can't be written as \(3^n\) for any positive integer n. ``27``: Yes, 27 can be written as \(3^3\). ``30``: No, since 30 is not a power of 3. It cannot be written as \(3^n\) for any positive integer n. ``40``: No, since 40 is not a power of 3. It cannot be written as \(3^n\) for any positive integer n. In the end, the numbers in the list that are powers of 3 are ```9 and 27```

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Here is a list of numbers. 4 6 9 10 15 27 From the list, write down all the numbers that are powers of 3 30 40

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