Q. The normal form which only includes indivisible values or single atomic values is classified as

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Q. The concept in normalization of relations which is based on the full functional dependency is classified as

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Q. In the tuples, the interpretation of the values of the attribute is considered as

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Q. The rule which states that set of attributes determines any of its subset is classified as

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Q. The rule that always generate true dependencies is called

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Q. In the __________ normal form, a composite attribute is converted to individual attributes.

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Q. A table on the many side of a one to many or many to many relationship must:

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Q. Tables in second normal form (2NF):

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Q. Which-one ofthe following statements about normal forms is FALSE?

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Q. Functional Dependencies are the types of constraints that are based on______

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Q. Which is a bottom-up approach to database design that design by examining the relationship between attributes:

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Q. Which forms simplifies and ensures that there is minimal data aggregates and repetitive groups:

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Q. Which forms has a relation that possesses data about an individual entity:

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Q. Which forms are based on the concept of functional dependency:

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Q. Empdt1(empcode, name, street, city, state,pincode).

For any pincode, there is only one city and state. Also, for given street, city and state, there is just one pincode. In normalization terms, empdt1 is a relation in

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Q. We can use the following three rules to find logically implied functional dependencies. This collection of rules is called

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Q. Which of the following is not a Armstrong’s Axiom ?

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Q. The relation employee(ID,name,street,Credit,street,city,salary) is decomposed into

employee1 (ID, name)
employee2 (name, street, city, salary)

This type of decomposition is called

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Q. Inst_dept (ID, name, salary, dept name, building, budget) is decomposed into

instructor (ID, name, dept name, salary)
department (dept name, building, budget)

This comes under

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Q. There are two functional dependencies with the same set of attributes on the left side of the arrow:

A->BC
A->B

This can be combined as

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