a(y+z)=x ———————(I)
b(z+x)=y ———————(II)
c(x+y)=z ———————(III)
from eq (I) we get,
a=x/(y+z) ———————(IV)
from eq (II) we get,
b=y/(z+x) ———————(V)
from eq (III) we get,
c=z/(x+y) ———————(VI)
SUBSTITUTIN VALUE OF a,b and c in given eq
we get,
(1/1+(x/(y+z))+(1/1+(y/(z+x))+(1/1+(z/(x+y))
by solving above eq we get,
((y+z)/(x+y+z))+((z+x)/(x+y+z))+((x+y)/(x+y+z))
=(2x+2y+2z)/(x+y+z)
=2(x+y+z)/(x+y+z)
=2
Prepraring for the competition made easy just by live online class.
Full Live Access
Study Material
Live Doubts Solving
Daily Class Assignments
Last Activity: 2 Years ago
Last Activity: 3 Years ago