(i)         Solve the inequality . (ii)        State the largest prime number which satisfies the above inequality .

Solve the inequality and hence, find the largest prime number value of which satisfies the inequality.

Solve the inequality and show your solution on a number line.

Solve the inequality and represent your solution on a number line.

Find the range of values of that satisfies and .

(i)         Solve the inequality . (ii)        Show your solution on a number line. (iii)       Find the smallest prime number that satisfy the inequality .

Given that and are integers and and , find (i)        the least possible value of , (ii)       the largest possible value of , (iii)      the…

It is given that . (i)         Solve the inequality. (ii)        Hence, list the integer values of that satisfy the inequality.

(i)        Solve the inequalities . (ii)       Write down all the prime numbers that satisfy .

(a) Find the range of values of for which (i) . (ii) (b) Represent the solution to both inequalities in (a)(i) and (a)(ii) on a…