At what position will the key $60$ be stored in the hash table using $h(k)$ above if quadratic probing is used to resolve collisions, where $c1=1,$ and $c2=2?$

$($i$)5$

$($ii$)6$

$($iii$)15$

$($iv$)12$

At what position will the key $60$ be stored in the above hash table if double hashing is used to resolve collisions, assuming $h_1(k)=h(k)$ and $h_2(k)=2+(kmod11)?$

$($i$)0$

$($ii$)6$

$($iii$)11$

$($iv$)12$

How many collisions occurred for inserting $60$ in the given hash table in the previous question?

$($i$)1$

$($ii$)2$

$($iii$)3$

$($iv$)4$

What is the load factor of the given hash table before inserting $60?$

$($i$),\frac{12}{17}$

$($ii$)\frac{6}{17}$

$($iii$),\frac{9}{17}$

$($iv$),\frac{17}{9}$