Cubed Numbers

The posts in the category cubed numbers explain the result of multiplying a certain number three times. We describe these values also as exponentiation with the exponent 3, often pronounced as 3rd power. Next, we tell you the meaning of such a perfect cube, followed by the inverse operation of cubing a particular number. We then go to shed light on the geometrical significance of our cubed numbers, before we show you the formulas for the sum and the differences of two cubes involving your specific number. After that, we look at the identities for your cubed number. Each article also gives you the opportunity to ask a question about cubing a number. Here, in this category, you can find the values from 0 – 1000. Compared to navigating through all the cube numbers pages here, using our custom search, located in the sidebar or at the bottom of a post, is way faster to find a certain entry.

-4000 Cubed

-4000 cubed, (-4000)3, is the number you get when multiplying -4000 times -4000 times -4000. It can also be looked at as exponentiation involving the base -4000 and the exponent 3. The term is usually pronounced 3rd power of negative four thousand or negative four thousand cubed. The cube of

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-3986 Cubed

-3986 cubed, (-3986)3, is the number you get when multiplying -3986 times -3986 times -3986. It can also be looked at as exponentiation involving the base -3986 and the exponent 3. The term is usually pronounced 3rd power of negative three thousand nine hundred eighty-six or negative three thousand nine

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-3987 Cubed

-3987 cubed, (-3987)3, is the number you get when multiplying -3987 times -3987 times -3987. It can also be looked at as exponentiation involving the base -3987 and the exponent 3. The term is usually pronounced 3rd power of negative three thousand nine hundred eighty-seven or negative three thousand nine

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-3988 Cubed

-3988 cubed, (-3988)3, is the number you get when multiplying -3988 times -3988 times -3988. It can also be looked at as exponentiation involving the base -3988 and the exponent 3. The term is usually pronounced 3rd power of negative three thousand nine hundred eighty-eight or negative three thousand nine

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-3989 Cubed

-3989 cubed, (-3989)3, is the number you get when multiplying -3989 times -3989 times -3989. It can also be looked at as exponentiation involving the base -3989 and the exponent 3. The term is usually pronounced 3rd power of negative three thousand nine hundred eighty-nine or negative three thousand nine

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-3990 Cubed

-3990 cubed, (-3990)3, is the number you get when multiplying -3990 times -3990 times -3990. It can also be looked at as exponentiation involving the base -3990 and the exponent 3. The term is usually pronounced 3rd power of negative three thousand nine hundred ninety or negative three thousand nine

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-3991 Cubed

-3991 cubed, (-3991)3, is the number you get when multiplying -3991 times -3991 times -3991. It can also be looked at as exponentiation involving the base -3991 and the exponent 3. The term is usually pronounced 3rd power of negative three thousand nine hundred ninety-one or negative three thousand nine

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-3992 Cubed

-3992 cubed, (-3992)3, is the number you get when multiplying -3992 times -3992 times -3992. It can also be looked at as exponentiation involving the base -3992 and the exponent 3. The term is usually pronounced 3rd power of negative three thousand nine hundred ninety-two or negative three thousand nine

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-3993 Cubed

-3993 cubed, (-3993)3, is the number you get when multiplying -3993 times -3993 times -3993. It can also be looked at as exponentiation involving the base -3993 and the exponent 3. The term is usually pronounced 3rd power of negative three thousand nine hundred ninety-three or negative three thousand nine

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-3994 Cubed

-3994 cubed, (-3994)3, is the number you get when multiplying -3994 times -3994 times -3994. It can also be looked at as exponentiation involving the base -3994 and the exponent 3. The term is usually pronounced 3rd power of negative three thousand nine hundred ninety-four or negative three thousand nine

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