Question

Разложите на множители 64n^⁵ – n^³спасибо.​

Answer 1

Ответ:

n^³(8n-1)(8n+)

Объяснение:

64n^⁵ – n^³=n^³(64n^2 – 1)=n^³(8n-1)(8n+)

Answer 2

Ответ:

Объяснение:

=n^3(64n^2-1)=n^3(8n-1)(8n+1)

Answer 3

Factoring the Expression 64n^5 - n^3

To factor the expression 64n^5 - n^3, we can first notice that both terms have a common factor of n^3. Factoring out the common factor, we get:

64n^5 - n^3 = n^3(64n^2 - 1)

Now, we can further factor the expression inside the parentheses using the difference of squares formula, which states that a^2 - b^2 = (a + b)(a - b). Applying this to our expression, we have:

64n^2 - 1 = (8n)^2 - 1^2 = (8n + 1)(8n - 1)

Therefore, the fully factored form of the expression 64n^5 - n^3 is:

64n^5 - n^3 = n^3(8n + 1)(8n - 1)