Question $1\mathrm{.}1\mathrm{.}2$ While Euclidean distance is a more commonly known method to measure distance, it$$s not the only one! Another method is the Manhattan distance. How do we calculate the Manhattan distance between two points? What situation might Manhattan distance be more suitable than Euclidean distance? $(4$ points$)$

Hint: Consider why it$$s named $\_$Manhattan distance$\_$think of a city grid!