Datrys 32/5y+11/4=71/3

$$3 \frac { 2 } { 5 } y + 1 \frac { 1 } { 4 } = 7 \frac { 1 } { 3 }$$

Datrys ar gyfer y

$$y = \frac{365}{204} = 1\frac{161}{204} \approx 1.789215686$$

Camau ar gyfer Datrys Hafaliad Llinol

Lluoswch ddwy ochr yr hafaliad wrth 60, lluoswm cyffredin lleiaf 5,4,3.

$$12\left(3\times 5+2\right)y+15\left(1\times 4+1\right)=20\left(7\times 3+1\right)$$

Lluosi 3 a 5 i gael 15.

$$12\left(15+2\right)y+15\left(1\times 4+1\right)=20\left(7\times 3+1\right)$$

Adio 15 a 2 i gael 17.

$$12\times 17y+15\left(1\times 4+1\right)=20\left(7\times 3+1\right)$$

Lluosi 12 a 17 i gael 204.

$$204y+15\left(1\times 4+1\right)=20\left(7\times 3+1\right)$$

Lluosi 1 a 4 i gael 4.

$$204y+15\left(4+1\right)=20\left(7\times 3+1\right)$$

Adio 4 a 1 i gael 5.

$$204y+15\times 5=20\left(7\times 3+1\right)$$

Lluosi 15 a 5 i gael 75.

$$204y+75=20\left(7\times 3+1\right)$$

Lluosi 7 a 3 i gael 21.

$$204y+75=20\left(21+1\right)$$

Adio 21 a 1 i gael 22.

$$204y+75=20\times 22$$

Lluosi 20 a 22 i gael 440.

$$204y+75=440$$

Tynnu 75 o'r ddwy ochr.

$$204y=440-75$$

Tynnu 75 o 440 i gael 365.

$$204y=365$$

Rhannu’r ddwy ochr â 204.

$$y=\frac{365}{204}$$