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1. Sets
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Q6 of 162 Page 2

Write the set of all positive integers whose cube is odd.

Every odd number has an odd cube


Odd numbers can be represented as 2n+1.


{2n+1:n ϵ W} or


{1,3,5,7,……}


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4

Match each of the sets on the left in the roster form with the same set on the right described in the set-builder form:

i.{A,P,L,E} i. {x:x+5=5, x z}


ii.{5,-5} ii. {x:x is a prime natural number and a divisor of 10}


iii. {0} iii. {x:x is a letter of the word “RAJASTHAN”}


iv. {1,2,5,10} iv. {x:x is a natural and divisor of 10}


v. {A,H,j,R,S,T,N} v. {x:x2 – 25 =0}


vi.{2,5} vi. {x:x is a letter of word “APPLE”}

5

Write the set of all vowels in the English alphabet which precede q.

7

Write the set in the set-builder form.

1

Which of the following are examples of empty set?

(i) Set of all even natural numbers divisible by 5.


(ii) Set of all even prime numbers.


(iii) {x:x2–2=0 and x is rational}.


(iv) {x:x is a natural number, x < 8 and simultaneously x > 12}.


(v) {x:x is a point common to any two parallel lines}.

Questions · 162
1. Sets
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