$\frac{Px}{(b-c)} = \frac{Qy}{(c-a)} = \frac{Rz}{(a-b)}$
Find the value of $(P*a*x) + (Q*b*y) + (R*c*z)$
This question is a problem of my Class VII textbook and no solved examples of the type are included.
$\frac{Px}{(b-c)} = \frac{Qy}{(c-a)} = \frac{Rz}{(a-b)}$
Find the value of $(P*a*x) + (Q*b*y) + (R*c*z)$
This question is a problem of my Class VII textbook and no solved examples of the type are included.
HINT:
Set each ratio $=k$
and put the values of $Px$ etc. in $Pax + Qby +Rcz$