Question

factorise 2m^3 + 5m^2n – 12mn^2

pls answer i will brainleist

Answer 1

Hint: Tie the common term from the given equation/expression and then do factorisation.

We know that factorisation is the process of breaking expression to make a single term that, multiplied together, give us that original expression.

Given to factorise,

$\longrightarrow 2m^3 + 5m^2n - 12mn^2$

Solution:

$2m^3 + 5m^2n - 12mn^2$

Tie a common term,

$\implies m(2m^2 + 5mn - 12n^2)$

Do Factorisation,

$\implies m(m + 4n)(2m - 3n)$

So our final answer is :

$\boxed{2m^3 + 5m^2n 12mn^2 = m(m + 4n)(2m - 3n)}$

Answer 2

$\large{\underline{\sf{Solution-}}}$

Question:-

Factorise-

$\leadsto$2m³ + 5m²n – 12mn²

AnsweR:-

$\pink{ \leadsto}{\sf {2m³ + 5m²n - 12mn²}}$

can be written as in common term'-

$\pink{ \leadsto}{\sf {m(2m² + 5mn - 12n²)}}$

Factorise:-

$\pink{ \leadsto}{\sf {m(m + 4n)(2m - 3n)}}$

final answer:-

$:\implies\boxed{\bf\color{purple}{m(m + 4n)(2m - 3n)}}$

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HOPES IT HELPS UHH!:)