Find all three digit natural numbers of the form such that are in geometric progression. (Here is representation in base 10).

Question

Jayakrishna Natarajan · Answer

There are just 9 numbers which satisfy, the condition... That too only if constant GP’s can be taken... the numbers are 111, 222, 333, 444, 555, 666, 777, 888, 999...No other 3 digit numbers satisfy the condition...

Ankit Jaiswal · Answer

hi There are just 9 numbers which satisfy, the condition... That too only if constant GP’s can be taken... the numbers are 111, 222, 333, 444, 555, 666, 777, 888, 999...No other 3 digit numbers satisfy the condition...

manmath · Answer

hi There are just 9 numbers which satisfy, the condition... That too only if constant GP’s can be taken... the numbers are 111, 222, 333, 444, 555, 666, 777, 888, 999...No other 3 digit...

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Find all three digit natural numbers of the form such that are in geometric progression. (Here is representation in base 10).

Find all three digit natural numbers of the form $(abc)_{10}$ such that $(abc)_{10} , (bca)_{10} ,(cab)_{10}$ are in geometric progression. (Here $(abc)_{10}$ is representation in base 10).

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Find all three digit natural numbers of the form such that are in geometric progression. (Here is representation in base 10).

Find all three digit natural numbers of the form such that are in geometric progression. (Here is representation in base 10).

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Find all three digit natural numbers of the form $(abc)_{10}$ such that $(abc)_{10} , (bca)_{10} ,(cab)_{10}$ are in geometric progression. (Here $(abc)_{10}$ is representation in base 10).