$($i$)$ The difference of two integers is always a$/$an $($ii$)$ The opposite of a negative integer is a $q,($iii$)$ The absolute value of an integer can never be less that inteper $($iv$)$ The greater the integer the $$ is its oppostue $5.$ Write a pair of integers whose $($i$)$ Sum is $-12($ii$)$ Sum is $9($iv$)$ Difference is Id $($v$)$ Product is $-18($ii$)$ Difference is $14($vii$)$ Quotient is $-5($viii$)$ Quotient is $16($vi$)$ Product is $36$ Write a par of integers whose $($i$)$ Sum is an integer less than only one of the integers. $($ii$)$ Difference is an integer greater than only one of the integers. $($iii$)$ Product is an integer less than only one of the integers. $($iv$)$ Quotient is zero. Find the sum: $-31+(-48)+(-97)+216$ Add: $($i$)-26,14($ii$)-3,-18($iii$)400,-421,-700($iv$)$