QUESTION 7 Match the following properties of the function with their definitions. Function f is a one-to-one function if and only if f is one-to-one and onto at the A. same time. • Function f is an...


Discrete Math


QUESTION 7<br>Match the following properties of the function with their definitions.<br>Function f is a one-to-one function<br>if and only if f is one-to-one and onto at the<br>A.<br>same time.<br>• Function f is an onto function<br>If and only if f(a) = f(b) implies that a = b for<br>В.<br>Function f is a one-to-one<br>correspondence<br>all a and b in the domain of f.<br>if and only if for every element b in the<br>C. codomain there is an element a in the<br>domain, such that b = f(a).<br>Function f is injective<br>Function f is surjective<br>%3D<br>-<br>

Extracted text: QUESTION 7 Match the following properties of the function with their definitions. Function f is a one-to-one function if and only if f is one-to-one and onto at the A. same time. • Function f is an onto function If and only if f(a) = f(b) implies that a = b for В. Function f is a one-to-one correspondence all a and b in the domain of f. if and only if for every element b in the C. codomain there is an element a in the domain, such that b = f(a). Function f is injective Function f is surjective %3D -
QUESTION 6<br>Which of the following is a definition of the one-to-one function?<br>Select ALL that applies.<br>f(a)=f(b) implies that a=b, for all a,b in the domain of f.<br>f(a)=f(b) whenever a +b, for all a, b in the domain of f<br>The function is injective and surjective at the same time.<br>If codomain of the function f equal to the rang of f.<br>

Extracted text: QUESTION 6 Which of the following is a definition of the one-to-one function? Select ALL that applies. f(a)=f(b) implies that a=b, for all a,b in the domain of f. f(a)=f(b) whenever a +b, for all a, b in the domain of f The function is injective and surjective at the same time. If codomain of the function f equal to the rang of f.

Jun 03, 2022
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