Factorise (3a-5b)^3+(4c-3a)^3+(5b-4c)^3
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Answered by
53
As there is an Identity in Maths:-
Let,
=> a = 3a-5b
=> b = 4c-3a
=> c = 5b-4c
+
____________________
=> a+b+c = 0
If,


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Let,
=> a = 3a-5b
=> b = 4c-3a
=> c = 5b-4c
+
____________________
=> a+b+c = 0
If,
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Answered by
3
Step-by-step explanation:
3(3a-5b)(4c-3a)(5b-4c)
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