Question

M3 - 1 = (m -1)(m2+m+1)

Answer 1

Ответ:

m=0m=пять третьих

Объяснение:

то октал

Answer 2

Ответ:

m^3-1=(m-1)(m^2+m+1)

Объяснение:

m^3-1=m^3-1

Утверждение верно для любого значения m, потому что обе части одинаковы

m € R

Answer 3

To solve the equation $M^3 - 1 = (M - 1)(M^2 + M + 1)$, you can start by factoring the right-hand side and then simplifying the equation:

$M^3 - 1 = (M - 1)(M^2 + M + 1)$

First, let's factor the right-hand side using the distributive property:

$M^3 - 1 = M(M^2 + M + 1) - 1(M^2 + M + 1)$

Now, you can factor out the common factor of $(M^2 + M + 1)$:

$M^3 - 1 = (M - 1)(M^2 + M + 1)$

Now, the equation is simplified:

$M^3 - 1 = (M - 1)(M^2 + M + 1)$

This equation is now in a factored form, and you can't simplify it further without more specific information or a particular value of M to solve for. If you have a specific value for M, you can substitute it into the equation to find the solution.