Assume you have a hash table of size $11.$ What is the final status of the hash table ante inserting $10,22,31,4,15,28,17,88,59($in that order$)$ using the open addressing techniques linear probing with probe $+1,$ quadratic probing, and double hashing to resolve collision? For double hashing, $H2(x)=7-(x\%7).$ If the bucket remains empty after all insertions, select None

Linear Probing $+1$

$\backslash$table$[[0,[$Select$]],[1,[$Select$]],[2,[$Select$]],[3,[$Select$]],[4,[$Select$]],[5,[$Select$]],[6,[$Select$]],[7,[$Select$]],[8,[$Select$]],[9,[$Select$]],[10,[$Select$]]]$

ALSO QUADRATIC PROBING AND DOUBLE HASHING