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A number that is equal to thirty two and a half? - Answers
A number that is equal to thirty two and a half? Only that number. You can express it in a variety of ways, though. 32 1/2 32.5 65/2 Those three are the main ways. If one likes, you can represent it with equations or esoteric signs. But it makes little sense, as such would then have to be solved or reduced back down to the above three ways. Examples: The square root of 1056.25 4! + (2 cubed) + 1/2 Finally, you can do the "equivalent" game, in which case a representation is virtually the same, but not quite the same. Example: 32.499999999999999999999999 wherein nine infinitely repeats. That is virtually 32.5.
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A number that is equal to thirty two and a half? - Answers
A number that is equal to thirty two and a half? Only that number. You can express it in a variety of ways, though. 32 1/2 32.5 65/2 Those three are the main ways. If one likes, you can represent it with equations or esoteric signs. But it makes little sense, as such would then have to be solved or reduced back down to the above three ways. Examples: The square root of 1056.25 4! + (2 cubed) + 1/2 Finally, you can do the "equivalent" game, in which case a representation is virtually the same, but not quite the same. Example: 32.499999999999999999999999 wherein nine infinitely repeats. That is virtually 32.5.
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A number that is equal to thirty two and a half? - Answers
A number that is equal to thirty two and a half? Only that number. You can express it in a variety of ways, though. 32 1/2 32.5 65/2 Those three are the main ways. If one likes, you can represent it with equations or esoteric signs. But it makes little sense, as such would then have to be solved or reduced back down to the above three ways. Examples: The square root of 1056.25 4! + (2 cubed) + 1/2 Finally, you can do the "equivalent" game, in which case a representation is virtually the same, but not quite the same. Example: 32.499999999999999999999999 wherein nine infinitely repeats. That is virtually 32.5.
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