In which quadrant does a point lie if its $x$-coordinate is negative and the $y$-coordinate is positive?

(Street Plan) : $A$ city has two main roads which cross each other at the centre of the city. These two roads are along the North-South direction and East-West direction. All the other streets of the city run parallel to these roads and are $200 \,m$ apart. There are $5$ streets in each direction. Using $1 \,cm = 200 \,m$,draw a model of the city on your notebook. Represent the roads/streets by single lines. There are many cross-streets in your model. $A$ particular cross-street is made by two streets,one running in the North-South direction and another in the East-West direction. Each cross-street is referred to in the following manner: If the $2^{nd}$ street running in the North-South direction and $5^{th}$ in the East-West direction meet at some crossing,then we will call this cross-street $(2, 5).$ Using this convention,find:
$(i)$ how many cross-streets can be referred to as $(4, 3).$
$(ii)$ how many cross-streets can be referred to as $(3, 4).$

The point whose both coordinates are negative lies in the ............ quadrant.

$A$ point both of whose coordinates are negative will lie in

If $(2a + 5, 3b + 2)$ and $(a + 11, b + 14)$ are coordinates of the same point,then the values of $a$ and $b$ are $\ldots$ respectively.

The point $(-3, 5)$ lies in the