Sets & Their Representation (Lowersixth Science Mathematics)

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Test your knowledge on sets, power sets, and numbers.

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Sets & Their Representation (Lowersixth Science Mathematics)


Sets & Their Representation (Lowersixth Science Mathematics)Version en ligne Test your knowledge on sets, power sets, and numbers. par YAKILI LMS 1 The cardinality of {10} is 0. Yes No 2 The set of integers Z is countably infinite. Yes No 3 The set of primes is finite. Yes No 4 The singleton {a} has cardinality 0. Yes No 5 The cardinality of {1,1,2} is 3. Yes No 6 The set of even numbers is not a subset of Z. Yes No 7 The empty set is a subset of every set. Yes No 8 The empty set has cardinality 1. Yes No 9 A set with 0 elements has a power set of size 1. Yes No 10 The set of rational numbers is not dense in R. Yes No 11 The set of natural numbers N is countably infinite. Yes No 12 The universal set is always finite. Yes No 13 The set of real numbers R is uncountable. Yes No 14 The cardinality of the empty set is 0. Yes No 15 The power set of the empty set has zero elements. Yes No 16 A set with three elements has a power set of size 3. Yes No 17 The natural numbers are uncountable. Yes No 18 The universal set can be constructed as the power set of some set. Yes No 19 The power set of a set with n elements has n^2 elements. Yes No 20 Every set is a subset of its power set. Yes No 21 {0} is a subset of every set. Yes No 22 The set of real numbers is countable. Yes No 23 The power set of a set with n elements has 2^n elements. Yes No 24 The set of integers is unbounded but finite in size. Yes No 25 The set of rational numbers Q is dense in R. Yes No 26 All subsets of R are finite. Yes No 27 The power set of the empty set has exactly one element. Yes No 28 The set of even integers is a subset of Z. Yes No 29 The set of real numbers is countable because there are uncountably many decimal expansions. Yes No 30 The set of integers is finite. Yes No 31 The universal set contains all objects under consideration in a context. Yes No 32 A set and its power set have the same cardinality only if the set is empty. Yes No 33 The universal set is not necessarily unique. Yes No 34 N is equivalent in size to R. Yes No 35 The set of prime numbers is infinite. Yes No 36 The set of natural numbers includes negative numbers. Yes No 37 The cardinality of {1,2,3} is 3. Yes No 38 The singleton set {a} has cardinality 1. Yes No 39 The empty set has the same elements as any non-empty set. Yes No 40 The set of complex numbers C is infinite. Yes No 41 Z equals R in cardinality. Yes No 42 The empty set is not a subset of itself. Yes No 43 A subset can have more elements than the universal set. Yes No 44 The power set of a set has the same cardinality as the set. Yes No 45 The cardinality of the empty set is 0. Yes No 46 The set of natural numbers is countably infinite. Yes No 47 The set of natural numbers is finite. Yes No 48 The universal set is always finite. Yes No 49 The set of real numbers is uncountable. Yes No 50 The universal set contains all objects under consideration for a given discussion. Yes No

Sets & Their Representation (Lowersixth Science Mathematics)

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Sets & Their Representation (Lowersixth Science Mathematics)Version en ligne

par YAKILI LMS

The cardinality of {10} is 0.

The set of integers Z is countably infinite.

The set of primes is finite.

The singleton {a} has cardinality 0.

The cardinality of {1,1,2} is 3.

The set of even numbers is not a subset of Z.

The empty set is a subset of every set.

The empty set has cardinality 1.

A set with 0 elements has a power set of size 1.

The set of rational numbers is not dense in R.

The set of natural numbers N is countably infinite.

The universal set is always finite.

The set of real numbers R is uncountable.

The cardinality of the empty set is 0.

The power set of the empty set has zero elements.

A set with three elements has a power set of size 3.

The natural numbers are uncountable.

The universal set can be constructed as the power set of some set.

The power set of a set with n elements has n^2 elements.

Every set is a subset of its power set.

{0} is a subset of every set.

The set of real numbers is countable.

The power set of a set with n elements has 2^n elements.

The set of integers is unbounded but finite in size.

The set of rational numbers Q is dense in R.

All subsets of R are finite.

The power set of the empty set has exactly one element.

The set of even integers is a subset of Z.

The set of real numbers is countable because there are uncountably many decimal expansions.

The set of integers is finite.

The universal set contains all objects under consideration in a context.

A set and its power set have the same cardinality only if the set is empty.

The universal set is not necessarily unique.

N is equivalent in size to R.

The set of prime numbers is infinite.

The set of natural numbers includes negative numbers.

The cardinality of {1,2,3} is 3.

The singleton set {a} has cardinality 1.

The empty set has the same elements as any non-empty set.

The set of complex numbers C is infinite.

Z equals R in cardinality.

The empty set is not a subset of itself.

A subset can have more elements than the universal set.

The power set of a set has the same cardinality as the set.

The cardinality of the empty set is 0.

The set of natural numbers is countably infinite.

The set of natural numbers is finite.

The universal set is always finite.

The set of real numbers is uncountable.

The universal set contains all objects under consideration for a given discussion.