Which property guarantees f:X--->Y is surjective? Of is injective O the preimage of Y is X O f(x)=Y O X=Y
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- Members of Set A = {Monday, Tuesday, Wednesday, Friday, Saturday, Sunday} What is the cardinality of St A ?Let l(x) be "x has an internet conection" and C(x, y) be "x and y have chatted over the internet". Assume the domain is all students in a class. Express the following using quantifiers. 1. Jerry does not have an internet connection 2. Exactly one student in the class has an internet connection 3. Someone in your class has an internet connection but has not chatted with anyone else in the class.LetC(x)be the statement "xhas a cat",D(x)"xhas a dog", andH(x)"xhas a horse". LetUbe the set of all students in your class. Express each of the following statements in terms ofC(x),D(x),H(x), quantifiers, and logical connectives. a. A student in your class has a cat, a dog, and a horse. b. Some student in your class has a cat, a dog, but not a horse. c. No student in the class has a cat, a dog, and a horse. Please give proper explanation and typed answer only.
- Interpreted of sub code bellow is: point operator * (point v2) { int x1, y1: x1 = x * v2.x; y1 = y * v2.y; point product = point(x1, y1): return product: }}: o return type of binary operator function is point no return type of binary operator function in point class return type of binary operator function is point in point class return type of operator function is point in point classFor The a predicate necessarg 1-Some bodi 2- "Every +It looks same dislike if.
- There are no limitations on the implementation of an overloaded operator. Falsely PreciseLet S(x,y) be the statement "student x likes soft drink y" , where the domain for x consists of all students at your school and the domain for y consists of all soft drinks. Use quantifiers to express "Not every student likes tea and soda." 5.3. Determine whether the Boolean operator, that is defined by: x↑y = (xy)' is: a. COMMUTATIVE: Give definition here: Encircle: Yes/No Proof: b. ASSOCIATIVE: Give definition here: Encircle: Yes/No Proof: