Math, asked by CathNoir, 1 year ago

classify the following as finite and infinite sets.
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Answers

Answered by Qwparis
1

The correct answer is Infinite, Infinite, finite, finite, Infinite, finite, finite, Infinite.

Given: Some sets.

To Find: That they are finite sets or infinite.

Solution:

Finite set: Finite sets are those who have finite or countable elements.

Infinite set: Infinite sets are those who have infinite or uncountable many elements.

a) A = Infinite.

Because in set of natural numbers infinite even numbers are possible.

b) B = Infinite.

Because in set of natural numbers infinite composite numbers are possible.

C) C = Finite.

3x - 2 = 0

x = 1.5

Because in set of natural numbers x has only one value.

d) D = Finite.

Because in set of natural numbers On 3 is the number whose square is 9.

e) E = Infinite.

Because in set of natural numbers infinite multiples of 3 are possible.

f) G = Finite.

Because 26 alphabets are only there.

g) H = Finite.

Because in a house finite people can live.

h) I = Infinite.

Because infinite numbers are possible.

Hence, the answers are Infinite, Infinite, finite, finite, Infinite, finite, finite, Infinite.

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Answered by VaibhavSR
1

Answer:

Hence, the answers are Infinite, Infinite, finite, finite, Infinite, finite, finite, Infinite.

Step-by-step explanation:

Given: Some units.

To Find: That they may be finite units or endless.

Solution:

Finite set: Finite units are the ones who've finite or countable elements.

Infinite set: Infinite units are the ones who've endless or uncountable many elements.

a) A = Infinite.

Because in set of herbal numbers endless even numbers are possible.

b) B = Infinite.

Because in set of herbal numbers endless composite numbers are possible.

C) C = Finite.

3x - 2 = 0

x = 1.5

Because in set of herbal numbers x has simplest one value.

d) D = Finite.

Because in set of herbal numbers On three is the range whose rectangular is 9.

e) E = Infinite.

Because in set of herbal numbers endless multiples of three are possible.

f) G = Finite.

Because 26 alphabets are simplest there.

g) H = Finite.

Because in a residence finite human beings can live.

h) I = Infinite.

Because endless numbers are possible.

Hence, the solutions are Infinite, Infinite, finite, finite, Infinite, finite, finite, Infinite.

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