write the following sets in setbuilder form.
A = {0,1,2,3,4,5,6} B=(3,6,9,12}
c = {3,6,9,12] id) D= {2,4,8,16,32]
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Answer:
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Step-by-step explanation:
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0
Answer:
(i) {3,6,9,12}
={x:x=3n,nϵN and 1≤n≤4}
Alternatively, {x:x is a multiple of 3 and x≤12}
(ii) {2,4,8,16,32}
It can be seen that 2=2
1
,4=2
2
,8=2
3
,16=2
4
, and 32=2
5
.
∴{2,4,8,16,32}={x:x=2
n
,nϵN and 1≤n≤5}
(iii) {5,25,125,625}
It can be seen that 5=5
1
,25=5
2
,125=5
3
, and 625=5
4
.
∴{5,25,125,625}={x:x=5
n
,nϵN and 1≤n≤4}
(iv) {2,4,6,....}
It is a set of all even natural numbers.
∴{2,4,6,....}={x:x is an even natural number}
(v) {1,4,9,.....100}
∴{1,4,9...100}={x:x=n
2
,nϵN and 1≤n≤10}
Alternatively, {x:x is a square of natural number and x≤100
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