If 6 A = 11 B = 7 C,find A : B : C. | vedclass

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(B) Given the equation $6 A = 11 B = 7 C = k$,where $k$ is a constant.Then,$A = k/6$,$B = k/11$,and $C = k/7$.To find the ratio $A : B : C$,we write:$

Vedclass · Accepted Answer

$77 : 42 : 66$

Vedclass · Answer

(B) Given the equation $6 A = 11 B = 7 C = k$,where $k$ is a constant.Then,$A = k/6$,$B = k/11$,and $C = k/7$.To find the ratio $A : B : C$,we write:$A : B : C = k/6 : k/11 : k/7$Dividing by $k$,we get $1/6 : 1/11 : 1/7$.To simplify,multiply by the Least Common Multiple $(LCM)$ of $6, 11,$ and $7$,which is $6 	imes 11 	imes 7 = 462$.$A : B : C = (462/6) : (462/11) : (462/7)$$A : B : C = 77 : 42 : 66$.

If $6 A = 11 B = 7 C$,find $A : B : C$.

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