Sentences with SURJECTIVE
Check out our example sentences below to help you understand the context.Sentences
1
"A surjective function maps every element of its domain to an element of its codomain."
2
"The surjective linear transformation has a range equal to its codomain."
3
"In mathematics, a surjective homomorphism preserves the algebraic structure."
4
"The surjective mapping guarantees the existence of a preimage for every element in the codomain."
5
"For a surjective map, the cardinality of the domain is greater than or equal to the cardinality of the codomain."
6
"The surjective function covers the entire range of values in the codomain."
7
"A surjective group homomorphism is also known as an epimorphism."
8
"The surjective property of a function ensures that it can be reversed using an inverse function."
9
"A surjective relation holds when every element of the codomain is related to at least one element of the domain."
10
"The surjective mapping is sometimes referred to as an onto mapping."
1
"A surjective function maps every element in the domain to a corresponding element in the codomain."
2
"The surjective function ensures that no element in the codomain is left unused."
3
"In this surjective mapping, all the elements in the domain have pre-images in the codomain."
4
"The function f(x) = x^2 is not surjective because it does not cover the negative values in the codomain."
5
"A surjective mapping is also called an onto mapping."
6
"To prove a function is surjective, we need to show that every element in the codomain has a pre-image in the domain."
7
"The surjective function guarantees that no element in the codomain is left unassigned."
8
"A surjective function may have multiple pre-images for a single element in the codomain."
9
"In a surjective mapping, the codomain is entirely covered by the range."
10
"The function f(x) = 3x is surjective because every element in the codomain can be obtained by choosing an appropriate value in the domain."
11
"An inverse function exists for a surjective function."
12
"A surjective function cannot have a smaller codomain than its domain."
13
"A function is surjective if and only if its range is equal to its codomain."
14
"The surjective map evenly distributes the elements of the domain to the entire codomain."
15
"A function can be both surjective and injective, making it a bijective function."
