What is 1x^2+7x+12=0,11*2y^2+17y+35=0 ?

The solution to 1x^2+7x+12=0,11*2y^2+17y+35=0 is

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1x^2+7x+12=0,11*2y^2+17y+35=0

1 x^{2} + 7 x + 12 = 0, 11 \cdot 2 y^{2} + 17 y + 35 = 0

x = - 3, x = - 3, x = - 4, x = - 4, y = - \frac{17}{44} + i \frac{2791}{44} y = - \frac{17}{44} - i \frac{2791}{44} y = - \frac{17}{44} + i \frac{2791}{44} y = - \frac{17}{44} - i \frac{2791}{44}

Solution steps

[1 \cdot x^{2} + 7 x + 12 = 0 11 \cdot 2 y^{2} + 17 y + 35 = 0]

Solve

1 x^{2} + 7 x + 12 = 0 : x = - 3, x = - 4

For

11 \cdot 2 y^{2} + 17 y + 35 = 0

, subsitute

x

with

- 3 : y = - \frac{17}{44} + i \frac{2791}{44}, y = - \frac{17}{44} - i \frac{2791}{44}

For

11 \cdot 2 y^{2} + 17 y + 35 = 0

, subsitute

x

with

- 4 : y = - \frac{17}{44} + i \frac{2791}{44}, y = - \frac{17}{44} - i \frac{2791}{44}

Verify solutions by plugging them into the original equations

Therefore, the final solutions for

1 x^{2} + 7 x + 12 = 0, 11 \cdot 2 y^{2} + 17 y + 35 = 0

are

x = - 3, x = - 3, x = - 4, x = - 4, y = - \frac{17}{44} + i \frac{2791}{44} y = - \frac{17}{44} - i \frac{2791}{44} y = - \frac{17}{44} + i \frac{2791}{44} y = - \frac{17}{44} - i \frac{2791}{44}

7 x - 2 \frac{y}{x} y = 5, 8 x + 7 \frac{y}{x} y = 15

3 x + y = 1, 3 x + y = 17

x + 2 y = 0, x + 2 y = 5

x^{2} + y^{2} = 26, x + y = 4

- x + 2 y = 4, x - 2 y = 4

What is 1x^2+7x+12=0,11*2y^2+17y+35=0 ?
The solution to 1x^2+7x+12=0,11*2y^2+17y+35=0 is