If 3a+b-5=0, then factorise 27a³+b³-125
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Answer:
We know that
(a+b+c)3=(a3+b3+c3)+3[(a+b+c)(ab+ac+bc)−abc]
If (a+b+c)=0, then a3+b3+c3=3abc
Given, 3a+5b+4c=0
Here, a=3a, b=5b and c=4c
Now,
L.H.S =27a3+125b3+64c3
=(3a)3+(5b)3+(4c)3
=3(3a)(5b)(4c)
=180abc
=R.H.S
Step-by-step explanation:
hope it helps you
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