Match each of the set on the left described in the roster form with the same set on the light described in the setbuilder form :(i) `{P , R , I , N , C , A , L}`(a) { x : x is a positive integer and is a divisor of 18}(ii) `{ 0

Match each of the set on the left in the roster form with the same set on the right described in set builder form: (i) {1, 2, 3, 6} (a) {x : x is a prime number and a divisor of 6} (ii) {2, 3} (b) {x : x is an odd natural number less than 10} (iii) {M,A,T,H,E,I,C,S} (c) {x : x is natural number and divisor of 6} (iv) {1, 3, 5, 7, 9} (d) {x : x is a letter of the word MATHEMATICS}.

Match each of the set on the left in the Roaster form with the same set on the right described in set-builder form : (i) {1,2,3,6} (a) {x : x is a prime number and a divisor of 6} (ii) {2,3} (b) {x : x is an odd natural number less than 10} (iii) {M,A,T,H,E,I,C,S} (c) {x : x " is natural number and divisor of 6"} (iv) {1,3,5,7,9} (d) {x : x " is a letter of the word MATHEMATICS"} .

Match each of the sets on the left described in roster form with the same set on the right described in the set- builder form : {:((i),{-5","5},(a),{x:x in Z and x^2 lt 16)),((ii),{1,2,3,6,9,18},(b),{x:x in N and x^2=x}),((iii),{-3,-2,-1,0,1,2,3},(b),{x:x in Z and x^2=25}),((iv),{P,R,I,N,C,A,L},(b),{x:x in N and x " is a factor of "18}),((v),{1},(b),{x:x" is a letter int he word 'PRINCIPAL'"}):}

the solution set of the equation x^(2)-4=0 in roster form is

Describe the following set in set builder form: C={0,3,6,9,12}

Write the set {x:x is a positive integer and x^(2)lt40 } in the Roster Form.

Write the set {x:x is a positive integer and x^(2)lt40 } in the Roster Form.

Write the following sets in the roster form : (i) {x : x^(2)-5x+6=0, x in N} (ii) {x : 2x-5 lt 4 , x in Z}