Sentences with ONTO-FUNCTION
Check out our example sentences below to help you understand the context.Sentences
1
"The onto function mapping from set A to set B is injective."
2
"An onto function from set C onto set D exists."
3
"The onto function is surjective since every element in the codomain is mapped."
4
"The onto function guarantees that every element in the codomain is reached."
5
"The onto function allows for a unique mapping of elements from the domain to the codomain."
6
"An onto function can have multiple mappings from the domain to the codomain."
7
"The onto function ensures that no element in the codomain is left unmapped."
8
"The onto function exhibits a full range of mapping onto the codomain."
9
"The onto function satisfies the property that every element in the codomain has a preimage."
10
"An onto function is also called a surjective function."
1
"The function f: R -> R defined by f(x) = x^2 is an onto function because every real number has a preimage."
2
"The function g: Z -> Z defined by g(x) = 2x is an onto function because every integer has a preimage."
3
"The function h: [-1, 1] -> R defined by h(x) = sin(x) is an onto function because every real number has a preimage."
4
"The function f: N -> N defined by f(x) = 2x is an onto function because every natural number has a preimage."
5
"The function g: R -> R defined by g(x) = e^x is an onto function because every real number has a preimage."
6
"The function h: [0, +∞) -> R defined by h(x) = sqrt(x) is an onto function because every non-negative real number has a preimage."
7
"The function f: Z -> Z defined by f(x) = x^3 is an onto function because every integer has a preimage."
8
"The function g: (-∞, 0] -> R defined by g(x) = tan(x) is an onto function because every real number has a preimage."
9
"The function h: R -> R defined by h(x) = |x| is an onto function because every real number has a preimage."
10
"The function f: [0, 1] -> R defined by f(x) = log(x) is an onto function because every positive real number has a preimage."
11
"The function g: R -> R defined by g(x) = x is an onto function because every real number has a preimage."
12
"The function h: [0, +∞) -> [0, +∞) defined by h(x) = x^2 is an onto function because every non-negative real number has a preimage."
13
"The function f: R -> R defined by f(x) = 1/x is an onto function because every non-zero real number has a preimage."
14
"The function g: R -> R defined by g(x) = cos(x) is an onto function because every real number has a preimage."
15
"The function h: R -> R defined by h(x) = floor(x) is an onto function because every integer has a preimage."
16
"The function f: R -> R defined by f(x) = abs(x) is an onto function because every non-negative real number has a preimage."
17
"The function g: R -> R defined by g(x) = 0 is an onto function because every real number has a preimage."
18
"The function h: R -> R defined by h(x) = x^2 + 1 is an onto function because every real number has a preimage."
19
"The function f: R -> [-1, 1] defined by f(x) = sin(x) is an onto function because every real number in the range has a preimage."
20
"The function g: R -> R defined by g(x) = e^(-x) is an onto function because every positive real number has a preimage."
1
"An onto function is a mathematical function where every element in the codomain has a corresponding element in the domain."
2
"In set theory, an onto function is also known as a surjective function."
3
"The function f(x) = x^2 is an onto function from the set of real numbers to the non-negative real numbers."
4
"The onto function f(x) = e^x maps the set of real numbers onto the set of positive real numbers."
5
"An onto function can be visualized as every element in the codomain being covered by at least one element in the domain."
6
"An onto function can be bijective if and only if it has an inverse function."
7
"The function f(x) = sin(x) is an onto function from the set of real numbers to the interval [-1, 1]."
8
"In graph theory, an onto function is often represented by a directed graph with every node having at least one outgoing edge."
