ISEE Middle Level: Structure and Preparation for Grades 7–8

Who takes the Middle Level

This section explains which applicants take this level. The ISEE is the admission test of E3n (formerly ERB), and its level is set by the grade a student is applying to enter, not by the grade the student currently attends. Applicants to grade 7 and applicants to grade 8 take the same Middle Level test, and there is no separate version for each entry grade.

Currently in	Applying to	Level
Grade 6	Grade 7	Middle Level
Grade 7	Grade 8	Middle Level
Grade 8	Grade 9	Upper Level

Source: E3n, ISEE overview (admission.org), checked 2026-08-24.

Mistakes at this step are common. A student in grade 8 who is applying to grade 9 takes the Upper Level, even though the Middle Level is the level most associated with middle school. The levels overview lists all six entry points side by side.

Structure of the Middle Level

This section gives the section counts and timing. The test has four scored sections and one unscored essay.

Order	Section	Questions	Time
1	Verbal Reasoning	40	20 minutes
2	Quantitative Reasoning	37	35 minutes
3	Reading Comprehension	36	35 minutes
4	Mathematics Achievement	47	40 minutes
5	Essay (unscored)	1 prompt	30 minutes
	Scored total	160	130 minutes

Source: E3n, ISEE overview (admission.org), checked 2026-08-24.

Each scored section is reported separately, with a scaled score, a percentile and a stanine. There is no total score. The unscored essay is sent to the schools the family selects, as described on the scores page.

What makes the Middle Level hard

This section describes where the demands rise, first against the Lower Level and then against the Upper Level.

The step up from the Lower Level

Verbal Reasoning, Reading Comprehension and Mathematics Achievement all contain more questions than at the Lower Level. In Verbal Reasoning, six additional questions must be answered in the same 20 minutes.

Section	Lower Level	Middle Level
Verbal Reasoning	34 questions, 20 minutes	40 questions, 20 minutes
Quantitative Reasoning	38 questions, 35 minutes	37 questions, 35 minutes
Reading Comprehension	25 questions, 25 minutes	36 questions, 35 minutes
Mathematics Achievement	30 questions, 30 minutes	47 questions, 40 minutes
Scored total	127 questions, 110 minutes	160 questions, 130 minutes

Source: E3n, ISEE overview (admission.org), checked 2026-08-24.

Calculated from these counts, Verbal Reasoning allows about 30 seconds per question and Mathematics Achievement about 51 seconds. At those rates, students who work through each answer choice in turn tend to run out of time. Vocabulary that is recognized immediately is the main advantage in Verbal Reasoning, and fluent arithmetic is the main advantage in Mathematics Achievement. Reading Comprehension adds 11 questions and 10 minutes, so sustained attention across several passages matters as much as understanding any single passage.

How it relates to the Upper Level

The Middle Level and the Upper Level share the same section counts and the same timing. The difference lies in the level of the content and in how results are interpreted: percentiles and stanines are based on students applying to the same entry grade, so a stanine of 7 on the Middle Level compares a student with other applicants to the same entry grade, not with applicants to high school. Practice material written for the Upper Level can therefore mislead families about readiness. Applicants to grades 9–12 should use the Upper Level page instead.

Younger and older applicants

Applicants who are currently in grade 6 and applicants who are currently in grade 7 sit the same test. Material that has not yet been taught is likely to appear for the younger group, particularly in Mathematics Achievement. In practice, preparation should begin by consolidating topics the student has met but not yet mastered, and only then extend to new content.

Original examples

The two items below were written at Middle Level difficulty. They are not copied from the sample questions on admission.org or any commercial question bank, and they are not a measure of expected performance.

Example 1 (Reading Comprehension · Inference)

When the harbor town of Alder Point learned that its morning ferry would be replaced by a smaller boat leaving every forty minutes, many shop owners expected their customers to disappear. The large ferry had carried hundreds of commuters at once, and the dockside shops had always depended on that single rush. Instead, the bookshop owner began opening an hour earlier, and the café next door added a second counter. Within a year both businesses reported steadier sales. The bookshop owner remarked that a constant trickle of travelers was easier to serve than a crowd that arrived and vanished within ten minutes.

The bookshop owner’s remark most strongly suggests that (A) the change to a smaller boat was a mistake (B) a steady flow of customers was easier to manage than a sudden crowd (C) the shop will close once the ferry stops running (D) commuters generally prefer smaller boats to large ones

Explanation

B. The passage reports that sales became steadier and then quotes the owner comparing a “constant trickle” with a crowd that “vanished within ten minutes.” The owner is describing which pattern of customers was easier to serve, which is the claim in (B). (A) conflicts with the passage, because both businesses reported steadier sales after the change. (C) is unsupported: the large ferry was replaced by a smaller boat, not withdrawn, and the shop adjusted its hours to stay open. (D) goes beyond the text, which says nothing about what commuters prefer; the remark concerns the shopkeeper’s experience of serving customers.

Example 2 (Mathematics Achievement · Algebra)

The length of a rectangular garden is 3 feet more than twice its width. The perimeter of the garden is 48 feet. What is the length of the garden, in feet? (A) 7 (B) 14 (C) 17 (D) 33

Explanation

C. Let the width be w, so the length is 2w + 3. The perimeter is 2(w + 2w + 3) = 48, which gives 3w + 3 = 24, then w = 7. The length is 2(7) + 3 = 17 feet. (A) is the width, not the length. (B) is twice the width, which leaves out the additional 3 feet. (D) results from treating 48 as the sum of one length and one width, so that 3w + 3 = 48, which ignores that the perimeter counts both pairs of sides.

Original practice items written by the ISEEPrep teaching team; not questions from the actual ISEE.

A preparation route

This section sets out a staged route that can be adapted to the student’s starting point. The testing-season months are commonly cited, so the dates shown in the family’s registration account take precedence. The stages are a teaching recommendation, not a fixed schedule.

Stage	Focus
Diagnostic	Complete a timed attempt at all four sections to establish a baseline, and list the target schools along with the test each accepts
Foundation	Build vocabulary every day; consolidate arithmetic, ratios, equations and geometry that have been taught but are not yet fluent; read articles and essays closely
Timed practice	Work in section-length blocks against the 20-, 35-, 35- and 40-minute limits; review each error and sort it as a knowledge gap, a reading slip or a pacing problem
Full simulations	Complete the whole sequence of four sections and the essay in one sitting, and check that stamina holds in the final section
Registration	Take the first test early enough to leave a later season available for a retest; see test dates

Families should keep two practical limits in mind. A student may test once per season, and a first attempt in the fall season leaves the winter season available if a retest is needed. The essay, although unscored, should still be practiced under a 30-minute limit, because schools receive it with the score report.

The Lower Level page is the reference for applicants to grades 5–6. Families unsure of a student’s current standing may begin with a free consultation, which compares the diagnostic results with the demands of the target schools.