If x^2 /(by+cz) + y^2 /(cz+ax) +z^2 /(ax+by) find tℎe value of c/(2c+z) + b/(2b+y) + a/(2a+x)

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x^2:by+cz=y^2:cz+ax=z^2:ax+by=1, prove that a/a+x+b/b+y+c/c+z=1 x^2:by+cz=y^2:cz+ax=z^2:ax+by=1, prove that a/a+x+b/b+y+c/c+z=1
if by+cz/b^2+c^2=cz+ax/c^2+a^2=ax+by/a^2+b^2 then prove that-x/a=y/b=z/c if by+cz/b^2+c^2=cz+ax/c^2+a^2=ax+by/a^2+b^2 then prove that-x/a=y/b=z/c
If x²/(by+cz) = y²/(cz+ax) = z²/(ax+by) then a/(a+x)+b/(b+y)+c/(c+z)=? If x²/(by+cz) = y²/(cz+ax) = z²/(ax+by) then a/(a+x)+b/(b+y)+c/(c+z)=?
If ` x^(2) : (by + cz) =y^(2) : (cz + ax) = z^(2) : (ax + by) = 1`, then show that ` a/(a+x) + b/( If ` x^(2) : (by + cz) =y^(2) : (cz + ax) = z^(2) : (ax + by) = 1`, then show that ` a/(a+x) + b/(
If x^2/(by+cz)=y^2/(cz+ax)=z^2/(ax+by)=2, find the value of c/(2c+z)+b/(2b+y)+a/(2a+x). If x^2/(by+cz)=y^2/(cz+ax)=z^2/(ax+by)=2, find the value of c/(2c+z)+b/(2b+y)+a/(2a+x).
If a^x=b^y=c^z and b^2=ac prove that If a^x=b^y=c^z and b^2=ac prove that 'y=2xz/(x+z)' | if a^x = b^y = c^z and b^2 = ac, then z equals
(a²+b²+c²)(x²+y²+z²) = (ax + by + cz)² To Prove : x/a=y/b=z/c (a²+b²+c²)(x²+y²+z²) = (ax + by + cz)² To Prove : x/a=y/b=z/c
If `(ax)/y+(by)/x=c,(by)/z+(cz)/y=a,(cz)/x+(ax)/z=b,` then the value of `(yz)/x^2+(zx)/y^2+(xy If `(ax)/y+(by)/x=c,(by)/z+(cz)/y=a,(cz)/x+(ax)/z=b,` then the value of `(yz)/x^2+(zx)/y^2+(xy