Question

Hola,Brainliars!!♡
Factorise:

343p^3 - 1331p^3

Answer 1

hey here is your answer ✍✍✍✍...

Factorise it....
343p³- 1331p³
__________________
343 is the cube root of 7.....
1331 is the cube root of 11........

noW,,,,,,,

using Identity [ a³-b³ = (a+b) (a- b)]
=> ( 7p)³- (11p)³
=> ( 7p + 11p) ( 7p - 11p)...

hope it will help you please mark it as braniliest

Answer 2

HOLA !!

♣FACTORISE....

$<strong><em>343p^3 - 1331q^3</em></strong>$

343 = cube root of 7

1331 = cube root of 11

$(7p)^3 - (11q)^3$

We know that ,

$(a)^3 - (b)^3 =$

$(a - b) (a^2 + ab + b^2)$

$(7p)^3 - (11q)^3 =$

$(7p - 11q) [(7p)^2 + 7p*11q + (11q)^2]$

$(7p - 11q) (49p^2 + 77pq + 121q^2)$

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☺✌