## Factoring the Sum of Cubes

Since a is the cube root of the first term, we know a = x 3 3 = x . Likewise, since b is the cube root of the second term, we know b = 1 3 = 1 . Step 2. Write down the factored form. a 3 + b 3 = ( a +

## Sum or Difference of Cubes

How To Use the Sum of Cubes Formula Give Steps? Firstly observe the pattern of the two numbers whether the numbers have ^3 as power or not. Write down the sum of cubes formula

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## Sums and Differences of Cubes, & Perfect Squares

The first step as always is to express each term as cubes. We know that 27 = {3^3} 27 = 33 and 64 = {4^3} 64 = 43. Rewrite the problem as sum of two cubic terms and apply the rule, so we get

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## Sum and Difference of Cubes

2^ [3^3 + 5^3] = [2^19]^ [2^3]. Numbers are related and have to be factored if possible to get the cube of a sum of cubes. Otherwise, to solve a sum of cubes, cube each result and add

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