EMPLYABILITY SKI
Which one is an ordinal number?
A word which is used as the name of an action.
Which one is a cardinal number?
(d) none of these
(b) ath (c) 55 (d) all of above
(a(b) 2nd
2
(a)x
3.
(c) noun (d) verb
kinds of noun.
(a) Pronoun (b) article
There are
(b) 3 (c)
(a) 2
noun is a name given to a number of things regards as a whole
group of collection.
(a)proper
6
(a) Noun
7.
(b) common (C) material (d) collective
is a word used for a noun.
(b) article (c) preposition (d) pronoun
Which one is 1" person?
(c)she
(d)you
is words that are used to modify a noun.
(a) Adjective (b) adverb (c) article (d) all of above
(c) hottee (d) hottest
(a )we (b)he
8.
9. Comparative degree of hot is
(a) Hotter (b) hot
10. A verb is a word that express,
(b) feeling
(c) existence (d) all
uunni nart of speech exo
lon
Answers
Answer:
(linguistics).
In mathematics, cardinal numbers, or cardinals for short, are a generalization of the natural numbers used to measure the cardinality (size) of sets. The cardinality of a finite set is a natural number: the number of elements in the set. The transfinite cardinal numbers, often denoted using the Hebrew symbol {\displaystyle \aleph }\aleph (aleph) followed by a subscript,[1] describe the sizes of infinite sets.
A bijective function, f: X → Y, from set X to set Y demonstrates that the sets have the same cardinality, in this case equal to the cardinal number 4.
Aleph null, the smallest infinite cardinal
Cardinality is defined in terms of bijective functions. Two sets have the same cardinality if, and only if, there is a one-to-one correspondence (bijection) between the elements of the two sets. In the case of finite sets, this agrees with the intuitive notion of size. In the case of infinite sets, the behavior is more complex. A fundamental theorem due to Georg Cantor shows that it is possible for infinite sets to have different cardinalities, and in particular the cardinality of the set of real numbers is greater than the cardinality of the set of natural numbers. It is also possible for a proper subset of an infinite set to have the same cardinality as the original set—something that cannot happen with proper subsets of finite sets.
There is a transfinite sequence of cardinal numbers:
{\displaystyle 0,1,2,3,\ldots ,n,\ldots ;\aleph _{0},\aleph _{1},\aleph _{2},\ldots ,\aleph _{\alpha },\ldots .\ }0,1,2,3,\ldots ,n,\ldots ;\aleph _{0},\aleph _{1},\aleph _{2},\ldots ,\aleph _{\alpha },\ldots .\
This sequence starts with the natural numbers including zero (finite cardinals), which are followed by the aleph numbers (infinite cardinals of well-ordered sets). The aleph numbers are indexed by ordinal numbers. Under the assumption of the axiom of choice, this transfinite sequence includes every cardinal number. If one rejects that axiom, the situation is more complicated, with additional infinite cardinals that are not alephs.
Cardinality is studied for its own sake as part of set theory. It is also a tool used in branches of mathematics including model theory, combinatorics, abstract algebra and mathematical analysis. In category theory, the cardinal numbers form a skeleton of the category of sets.