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Below is the context: Suppose I have a relation Grades(student_id, assignment_id, score). I have 200 students and 20 assignments. I would grade all submissions of

Below is the context:

Suppose I have a relation Grades(student_id, assignment_id, score). I have 200 students and 20 assignments. I would grade all submissions of one assignment based on the submission order, and then insert the records. As a result, based on my insertion nature, the student_id is not sorted, but the assignment_id is. I choose heap file as my file organization. My page is quite small it can only store 40 records, or 200 bytes in one page. The SearchKeySize is 2 bytes and PointerSize is 2 bytes. My buffer size is also small, 4 pages.

Here are the problems I need help with:

If my most frequent query is to find all scores for an assignment, such as select score from grades where assignment_id=01; select score from grades where assignment_id=14;

A) What is the I/O cost if I dont build index for assignment_id? (note: assignment_id is sorted and each assignment_id can appear as many as 200 times in this relation)

B) Suppose I decide to build B+ tree index. What is the smallest number of pages do you estimate the B+ tree will take?

C) What is the best I/O cost for answering those queries with B+ tree index now?

D) Suppose at the end of the semester, I need to curve the grades. I decide to increase all scores by 5 points. What is the I/O cost for this operation?

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