If and B + C = 12, Also 14≥A>B>9 and 10≥B>C>1. (Note: A, B and C are the integers)
Quantity (I) Value of A + 5
Quantity (II) Value of 2C + B

II: y² - 4² + 2²y = -2y

I: $$\frac{x(x-5)+20}{x}=9 -x$$​​

II: y² + 2√17 y - 5² = √68 y

​I. 2x² + 19x + 42 = 0

​II. 2y² + 7y + 5 = 0

I. 6x² – 7x + 2 = 0

II. 10y² – 11y + 3 =0

I. 2x² – 9x +10 = 0

II. y² – 12y+ 35 = 0

I. $$x^2 - 10x + 24 = 0$$​​
II. $$5y^2 - 16y + 12 = 0$$​​