is a square + b square + c square equal to 50 and AB+ BC + CA equal to 47 find A+B+C
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Answered by
3
(a+b+c) ^2 =a^2+b^2+c^2+2 (ab +bc+can)
=50+2*47
(a+b +c) ^2 =50+94=144
(a+b +c) =root of 144=12
=50+2*47
(a+b +c) ^2 =50+94=144
(a+b +c) =root of 144=12
Muthu2004:
Mark as brainliest
Answered by
7
a²+b²+c² = 50
ab+bc+ca = 47
(a+b+c)² = a²+b²+c²+2ab+2bc+2ca
a+b+c = [50+2×47]½
= √144
=12
a+b+c = 12
hope it helps you
@di
ab+bc+ca = 47
(a+b+c)² = a²+b²+c²+2ab+2bc+2ca
a+b+c = [50+2×47]½
= √144
=12
a+b+c = 12
hope it helps you
@di
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