Answer :
To factor the expression [tex]\(141x^3 - 8\)[/tex] fully, we should look for patterns or methods like the difference of cubes or other factorization techniques.
However, in this particular case, the expression does not simplify further into easily recognizable factors, such as binomials or a product of polynomials, using standard algebraic methods. The expression stays as [tex]\(141x^3 - 8\)[/tex] because it does not fulfill conditions for common factorization techniques like the difference of squares or cubes.
Therefore, the expression is already fully simplified and cannot be factored further using straightforward algebraic methods.
However, in this particular case, the expression does not simplify further into easily recognizable factors, such as binomials or a product of polynomials, using standard algebraic methods. The expression stays as [tex]\(141x^3 - 8\)[/tex] because it does not fulfill conditions for common factorization techniques like the difference of squares or cubes.
Therefore, the expression is already fully simplified and cannot be factored further using straightforward algebraic methods.
