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\(\frac{2}{3}\left(x-1\right)-x-\frac{3}{4}=1\)
<=> \(\frac{2}{3}x-\frac{2}{3}-x-\frac{3}{4}=1\)
<=> \(-\frac{1}{3}x-\frac{17}{12}=1\)
<=> \(-\frac{1}{3}x=\frac{29}{12}\)
<=> \(x=-\frac{29}{4}\)
\(\frac{5}{6}\left(x+2\right)-x-\frac{1}{2}=\frac{1}{3}\)
<=> \(\frac{5}{6}x+\frac{5}{3}-x-\frac{1}{2}=\frac{1}{3}\)
<=> \(-\frac{1}{6}x+\frac{7}{6}=\frac{1}{3}\)
<=> \(-\frac{1}{6}x=-\frac{5}{6}\)
<=> \(x=5\)
học tốt
4(x+3)-2(7-3x)=-3
<=> 4x + 12 - 14 + 6x = -3
<=> 4x + 6x = -3 - 12 + 14
<=> 10x = -1
<=> x = \(-\frac{1}{10}\)
\(4\left(x+3\right)-2\left(7-3x\right)=-3\)
\(4x+12-14+6x=-3\)
\(10x-2=-3\)
\(10x=-3+2\)
\(10x=1\)
\(x=1:10\)
\(x=\frac{1}{10}\)
a) 1/4(x-3)+2=1/5
1/4.(x-3) = 1/5-2
1/4.(x-3) = -9/5
x-3 = (-9/5):1/4
x-3 = -36/5
x = -36/5+3
x= -21/5
a) \(\text{}/3x-5/-\frac{1}{7}=\frac{1}{3}\) b)\(\left(\frac{3}{5}x-\frac{2}{3}x-x\right).\frac{1}{7}=\frac{-5}{21}\)
\(/3x-5/=\frac{10}{21}\) \([x.\left(\frac{3}{5}-\frac{2}{3}-1\right)]=\frac{-5}{21}.7\)
\(\Rightarrow3x-5=\frac{10}{21}hay3x-5=\frac{-10}{21}\) \(\left[x.\frac{-16}{15}\right]=\frac{-5}{3}\)
\(3x=\frac{115}{21}\) \(3x=\frac{95}{21}\) \(x=\frac{25}{16}\)
\(x=\frac{115}{63}\) \(x=\frac{95}{63}\) Vậy x = \(\frac{25}{16}\)
Vậy x \(\in\left\{\frac{115}{63};\frac{95}{63}\right\}\)
a)\(\frac{1}{2}+\frac{3}{4}.x=\frac{1}{4}\)
\(\frac{3}{4}x=\frac{1}{4}-\frac{1}{2}\)
\(\frac{3}{4}.x=\frac{-1}{4}\)
\(x=\frac{-1}{4}:\frac{3}{4}\)
\(x=\frac{-1}{3}\)
Vậy \(x=\frac{-1}{3}\)
b)\(|x-5|-\frac{1}{3}=0,5\)
\(|x-5|=\frac{1}{2}+\frac{1}{3}\)
\(|x-5|=\frac{5}{6}\)
\(\Rightarrow\orbr{\begin{cases}x-5=\frac{5}{6}\\x-5=\frac{-5}{6}\end{cases}}\)\(\Rightarrow\orbr{\begin{cases}x=\frac{5}{6}+5\\x=\frac{-5}{6}+5\end{cases}}\)\(\Rightarrow\orbr{\begin{cases}x=\frac{35}{6}\\x=\frac{25}{6}\end{cases}}\)
Vậy\(x=\frac{35}{6}\)hoặc\(x=\frac{25}{6}\)
`(3x-1)(x-3)-2(x-3)=9`
`-> 3x(x-3)-1(x-3)-2x+6=9`
`-> 3x^2-9x-x+3-2x+6=9`
`-> 3x^2-12x+9=9`
`-> 3x^2-12x=0`
`-> x(3x-12)=0`
`->`\(\left[{}\begin{matrix}x=0\\3x-12=0\end{matrix}\right.\)
`->`\(\left[{}\begin{matrix}x=0\\3x=12\end{matrix}\right.\)
`->`\(\left[{}\begin{matrix}x=0\\x=4\end{matrix}\right.\)
Vậy, `x={0 ; 4}`.