How do we find (a+b+c) when (a^2+b^2*c^2) is given=125 and (ab+bc+ca)= 50
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Step-by-step explanation:
I don't have any answer of this question
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Step-by-step explanation:
There may be some mistake in the question.. Instead of (a+b+c), it may be = a² + b² + c²
There is no such Identity that can solve that question. In cube identity it is there. But not In square
By using Identity - (a²+ b²+ c²) = a² + b² + c² + 2(ab+bc+ca)
(a²+b²+c²) is given = 125
(ab+bc+ca) is also given = 50
Therefore,
125 = a²+b²+c² +2(50)
125 = a²+b²+c² +100
(Shift 100 to Left side)
125 + 100 = a²+b²+c²
225=a²+b²+c²
This is not required answer because there is no square identity that can solve this
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