Question

Cho các số hữu tỉ x,y,z thỏa mãn \(\dfrac{x}{1,1}=\dfrac{y}{1,3}=\dfrac{z}{1,4}\) và 2x-y=4,5. Tính giá trị z

Answer 1

\(\dfrac{x}{1,1}=\dfrac{y}{1,3}=\dfrac{z}{1,4}=\dfrac{2x-y}{2,2-1,3}=\dfrac{4,5}{0,9}=5\\ \Leftrightarrow\left\{{}\begin{matrix}x=5,5\\y=6,5\\z=7\end{matrix}\right.\)

Answer 2

Ta có :

\(\dfrac{x}{1,1}=\dfrac{y}{1,3}=\dfrac{z}{1,4}\) = \(\dfrac{2x}{2,2}=\dfrac{y}{1,3}=\dfrac{z}{1,4}\) = \(\dfrac{2x-y}{2,2-1,3}\)= \(\dfrac{4,5}{0,9}\)= 5

=> x = 5 . 1,1 = 5,5

     y = 5 . 1,3 = 6,5

     z = 5. 1,4 = 7

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