The H.C.F. of a2bx + ab2x and a2b - b2 is

a

b

b

a + b

c

b(a \(\div\) b)

d

abx(a2 - b2)

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Explanation

Correct Option
b

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Discussions (8)

Leinad321
3 years ago

The secomd par of their explanation was made up
how can you factorise
(a²b - b²) and get b(a² - b²)
that b(a² - b²) when the bracket is opened will give a²b - b³
please correct this

MikeMusic
10 months ago

either the answer is option A, or the question is wrong. Myschool pls rectify

prosperpat
2 months ago

Looking at the two expressions again:
​Expression 1: abx(a + b) → Factors outside are a, b, and x.
​Expression 2: b(a^2 - b) → Factor outside is b.
​The only factor common to both "outside" parts is b.
​However, as we noticed, for the answer to be a + b (Option B), the second expression must be written such that (a + b) can also be pulled "outside" through further factorization, like b(a - b)(a + b). In that specific case, b(a+b) would be the total factor common to both.

Ar1ana
4 months ago

the answer is A

Bunsgea
7 months ago

pls change the a² to a³, probably an error

Aganyaka
4 years ago

The solving is confusing and not understandable

Susanna01
3 months ago

the answer is obviously A

Ajibola1122
2 months ago

A lot is to be done about this answer sections

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