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A table that meets the requirements of a relation is said to be in which normal form?


A) Relational normal form (RNF)
B) First normal form
C) Second normal form
D) Boyce-Codd normal form
E) Domain/key normal form

F) A) and C)
G) A) and E)

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The unique keys that are not chosen to be the primary key are called ________ keys.

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One important relational design principle is that ________.


A) every determinant must be a candidate key
B) every candidate key must not be a determinant
C) every primary key must be a surrogate key
D) every determinant must be functionally dependent on the primary key
E) every primary key must be functionally dependent on every determinant

F) A) and B)
G) All of the above

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The relationship between two attributes that denotes that if the value of the first attribute is known,then the value of the second attribute can be determined,is called a(n)________.

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functional...

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Explain the concept of a foreign key.

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To implement a relationship within a rel...

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Explain the terms relation,tuple,and attribute.

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The terms relation,tuple,and attribute a...

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Explain the possible interpretations of a null value.

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The problem with allowing null values in...

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What is normalization?

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Normalization is a process whereby relat...

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________ was the developer of the relational model for databases.

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Given the below functional dependency, MedicineCode → (MedicineName,ShelfLife,Manufacturer,Dosage) Which of the following statements is not known to be true?


A) MedicineCode is a determinant.
B) MedicineName is a determinant.
C) Manufacturer is functionally dependent on MedicineCode.
D) ShelfLife is functionally dependent on MedicineCode.
E) MedicineCode is a candidate key of the relation MEDICINE (MedicineName, ShelfLife, Manufacturer, Dosage) .

F) C) and D)
G) All of the above

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A key must be unique.

A) True
B) False

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Any table that meets the requirements of a(n)________ is in first normal form.

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In the normalization process,if you find that every determinant in a relation is a candidate key,then you have determined that the relation is well formed.

A) True
B) False

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A candidate key is ________.


A) never a primary key
B) a combination of two or more attributes
C) is always automatically generated by the DBMS
D) a candidate to be the primary key
E) None of the above

F) A) and E)
G) C) and E)

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In practice,why would tables that have duplicate rows be allowed?

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It is not uncommon for a table that is r...

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In the normalization process,it is not necessary to ________.


A) identify all the candidate keys of a relation
B) identify all the foreign keys of a relation
C) identify all the functional dependencies of a relation
D) identify all the determinants of a relation
E) determine if every determinant is a candidate key

F) A) and B)
G) C) and D)

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Which of the following functional dependency diagrams accurately represents the following situation: •A campus has many buildings. •Each building has a unique name. •Each building has many rooms. •All rooms in any given building are numbered sequentially starting at "101." •Each room has a certain capacity,although many rooms in the same building or different buildings may have the same capacity. •Each room is assigned to a single department. •A department may have many rooms in one or more buildings,each with the same or different capacities.


A) BuildingName → (RoomNumber, Capacity, Department)
B) RoomNumber → (BuildingName, Department, Capacity)
C) (Department, Capacity) → (BuildingName, RoomNumber)
D) (BuildingName, Capacity) → (Department, RoomNumber)
E) (BuildingName, RoomNumber) → (Capacity, Department)

F) C) and E)
G) B) and E)

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Explain the concept of a surrogate key.

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A surrogate key is an artificial key tha...

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Which of the following is not true of surrogate keys?


A) They are meaningful to the users.
B) They are numeric.
C) They are usually generated by the DBMS.
D) They are unique.
E) They are usually hidden on forms and reports.

F) A) and D)
G) A) and C)

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To create a well-formed relation through normalization,every determinant must be a candidate key.

A) True
B) False

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