The document provides instructions for a grading project where the user works in an admissions office and must use logical functions and formulas to determine if college applicants qualify for early admission or rejection based on SAT scores and GPA, calculate an admission score for each applicant combining SAT and GPA, and provide a final admission decision for each applicant. The user must also use database functions to analyze and summarize the admission results. Completing all the steps correctly following the instructions will result in full points for the grading project.

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07_grader_h2_Admissions_LastFirst.-solution
Exploring E CH 7 H2 (Mid-Level Exercise 1)
Project Description:
You work in the Admissions Office for West Coast University, a mid-sized regional university
in California. Your assistant entered a list of college applicants for the Fall 2015 semester.
You determine if a student qualifies for early admission or early rejection based on SAT and
GPA. After determining the immediate admissions and rejections, you calculate a total score
based on SAT and GPA to determine regular admissions and rejections.
Instructions:
For the purpose of grading the project you are required to perform the following tasks:
Step Instructions Points
Possible
1 Open exploring_​e07_grader_h2_Admissions.xlsx​ and
save it as
exploring_e07_grader_h2_Admissions_LastFirst​.
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2. 2 Enter a nested logical function in the Admit Early
column (in F17) to display either ​Yes ​or ​No​. The
university admits a student early if that student meets
both the early admission criteria for the SAT and GPA.
That is, the student’s SAT score must be 2000 or
higher, and the GPA must be 3.80 or higher. Use
appropriate references to the cells in the Admission
Criteria range. Based on the requirements, the first
student, Julie Alevy, will be admitted early.
10.000
3 Enter a nested logical function in the Reject Early
column (in G17) to display either ​Yes ​or ​No​. The
university rejects a student early if that student has
either an SAT score less than 1000or a GPA below
1.80. Use appropriate references to the cells in the
Admission Criteria range.
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4 Enter a formula in the Score column (in H17) to
calculate an applicant’s admission score. Apply the
multiplier (found in the Miscellaneous Standards & Filter
range) to the student’s GPA and add that score to the
SAT. Julie Alevy’s score is 4700.
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3. 5 Enter a nested IF function inside a main IF function in
the Final Decision column (in I17). The decision text
should be one of the following: ​Early Admission​, ​Early
Rejection​,​Admit​, or ​Reject​. ​Hint: Two logical tests are
based on the Yes/No displayed in the Admit Early and
Reject Early columns. For regular admission, a student
must have a combined admission score that is 2900or
higher. A student is rejected if his or her score is lower
than the threshold. Use appropriate references to the
cells in the Miscellaneous Standards & Filter range.
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6 Copy the formulas down the Admit Early, Reject Early,
Score, and Final Decision columns.
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7 Enter a database function to count the total number of
admissions with >= threshold scores. Use the criteria in
cells K6:L7 in your function.
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8 Enter a database function to count the total number of
in-state early admissions. Use cell references from the
Criteria range in your function.
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4. 9 Enter database functions to calculate the average SAT
and GPA for all early admits with admissions scores at
or above the threshold. Note that you cannot merely
average the existing averages because the counts are
different for Early Admits and Regular Admits. You can
use the database function without performing an
advanced filter with an output range (use cell references
from the Criteria range in your function).
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10 Calculate the average GPA for all in-state early admits
(use cell references from the Criteria range in your
function).
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11 Create a footer with your name on the left side, ​Page ​1
of​ ? codes in the middle, and the file name code on the
right side.
6.000
12 Save and close the workbook, and submit the file as
directed.
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5. Total Points 100.00
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