a, (3x-2)(2y-3)=1
b,(x+1)(2y-1)=12
c, x-3=y(x+2)
tìm các STN x, y sao cho :a) ( 2x+ 1)(y-3)=10b) (3x-2)(2y-3)c) (x+1)(2y-1)=12d) (x+6) = y(x - 1)e) x - 3 = y( x + 2 )
tìm các STN x, y sao cho :
a) ( 2x+ 1)(y-3)=10
b) (3x-2)(2y-3)
c) (x+1)(2y-1)=12
d) (x+6) = y(x - 1)
e) x - 3 = y( x + 2 )
Tìm các STN x , y sao cho :
a) x.( y + 1 ) = 12
b) (3x - 2 ) . ( 2y-3 ) = 1
c) (x+1) (2y-1) =12
a: \(\Leftrightarrow\left(x,y+1\right)\in\left\{\left(1;12\right);\left(12;1\right);\left(2;6\right);\left(6;2\right);\left(3;4\right);\left(4;3\right)\right\}\)
hay \(\left(x,y\right)\in\left\{\left(1;11\right);\left(12;0\right);\left(2;5\right);\left(6;1\right);\left(3;3\right);\left(4;2\right)\right\}\)
b: \(\Leftrightarrow\left(3x-2;2y-3\right)\in\left\{\left(1;1\right);\left(-1;-1\right)\right\}\)
\(\Leftrightarrow\left\{{}\begin{matrix}3x-2=1\\2y-3=1\end{matrix}\right.\Leftrightarrow\left(x,y\right)=\left(1;2\right)\)
c: \(\Leftrightarrow\left(x+1,2y-1\right)\in\left\{\left(12;1\right);\left(4;3\right)\right\}\)
hay \(\left(x,y\right)\in\left\{\left(11;1\right);\left(3;2\right)\right\}\)
Tìm các STN x và y sao cho:
a, ( 2x+1 ). ( x - 3 ) = 10
b, ( 9x - x ). ( 2y - 3 ) = 1
c, ( x + 1 ). ( 2y - 1 ) = 12
d, x + 6 = y. ( x - 1 )
e, x - 3 = y. ( x + 2 )
Tìm các số tự nhiên x và y , sao cho :
a) (2x+1)(y-3)=10 b) (3x-2)(2y-3)=1
c) (x+1)(2y-1)=12 d) x+6=y(x-1)
e) x-3=y(x+2)
Tìm các số tự nhiên x,y sao cho:
a,(2n+1)(y+3)=10
b,(3x-2)(2y-3)=3
c,(x+1)(2y-1)=12
d,y(x-1)+x=6
e,x+3=y(x-2)
f,2y+4=x(y-1)
Tìm các số tự nhiên x,y sao cho:
a) (2x+1).(y-3)=10
b) (3x-2).(2y-3)=1
c) (x+1).(2y-1)=12
d)x+6=y.(x-1)
e)x-3=y.(x+2)
Tìm các số tự nhiên x;y sao cho
a, (2x+1)(y-3)=10
b, (3x-2)(2y-3)=1
c, (x+1)(2y-1)=12
d, x+6=y(x+1)
e, x-3=y(x+2)
a) 3x = 5y = 7z và x+ y + z = 10
b) 6x = 5y ; 7y = 8z và 3x + 2y + 4z = 12
c) x : y : z = 1: 2 : 3 và x\(^3\) + y\(^3\) + 2\(^3\) = 36
d) \(\dfrac{x}{2}\) = \(\dfrac{y}{3}\) và 3x\(^3\) + y\(^3\) = 51
giúp mik vs rùi mik tick cho
a, \(3x=5y=7z=>\dfrac{3x}{105}=\dfrac{5y}{105}=\dfrac{7z}{105}=>\dfrac{x}{35}=\dfrac{y}{21}=\dfrac{z}{15}\)
áp dụng tính chất dãy tỉ số = nhau
\(=>\dfrac{x}{35}=\dfrac{y}{21}=\dfrac{z}{15}=\dfrac{x+y+z}{35+21+15}=\dfrac{10}{71}\)
\(=>\dfrac{x}{35}=\dfrac{10}{71}=>x=\dfrac{350}{71}\)
\(=>\dfrac{y}{21}=\dfrac{10}{71}=>y=\dfrac{210}{71}\)
\(=>\dfrac{z}{15}=\dfrac{10}{71}=>z=\dfrac{150}{71}\)
b, \(\)\(6x=5y=>\dfrac{x}{5}=\dfrac{y}{6}=>\dfrac{x}{20}=\dfrac{y}{24}\)
có \(7y=8z=>\dfrac{y}{8}=\dfrac{z}{7}=>\dfrac{y}{24}=\dfrac{z}{21}\)
\(=>\dfrac{x}{20}=\dfrac{y}{24}=\dfrac{z}{21}=>\dfrac{3x}{60}=\dfrac{2y}{48}=\dfrac{4z}{84}\)
áp dụng t/c dãy tỉ số = nhau
\(=>\dfrac{3x}{60}=\dfrac{2y}{48}=\dfrac{4z}{84}=\dfrac{3x+2y+4z}{60+48+84}=\dfrac{12}{192}=\dfrac{1}{16}\)
\(=>\dfrac{3x}{60}=\dfrac{1}{16}=>x=1,25\)
\(=>\dfrac{2y}{48}=\dfrac{1}{16}=>y=1,5\)
\(=>\dfrac{4z}{84}=\dfrac{1}{16}=>z=1,3125\)
c, \(x:y:z=1:2:3=>\dfrac{x}{1}=\dfrac{y}{2}=\dfrac{z}{3}\)
\(=>x=\dfrac{y}{2},z=\dfrac{3y}{2}\)
thay x,z vào \(x^3+y^3+z^3=36=>\left(\dfrac{y}{2}\right)^3+y^3+\left(\dfrac{3y}{2}\right)^3=36\)
\(=>y=2\)
\(=>x=\dfrac{y}{2}=\dfrac{2}{2}=1,z=\dfrac{3y}{2}=\dfrac{3.2}{2}=3\)
d, \(\dfrac{x}{2}=\dfrac{y}{3}=>x=\dfrac{2y}{3}\)
thay x vào \(3x^3+y^3=51=>3.\left(\dfrac{2y}{3}\right)^3+y^3=51=>y=3\)
\(=>x=\dfrac{2.3}{3}=2\)