ISEE Upper Level Math Practice Test Questions

ISEE Upper Level Math Practice Test Questions

Preparing students for the ISEE Upper-Level Math test? Try these free ISEE Upper-Level Math Practice questions. Reviewing practice questions is the best way to brush up on students’ Math skills. Here, we walk you through solving 10 common ISEE Upper-Level Math practice problems covering the most important math concepts on the ISEE Upper-Level Math test.

These ISEE Upper-Level Math practice questions are designed to be similar to those found on the real ISEE Upper-Level Math test. They will assess your student’s level of preparation and will give you a better idea of what your student needs to study on their exam.

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10 Sample ISEE Upper Level Math Practice Questions

1- The radius of circle \(A\) is three times the radius of circle \(B\). If the circumference of circle \(A\) is \(18π\), what is the area of circle \(B\)?________


2- If a vehicle is driven \(32\) miles on Monday, \(35\) miles on Tuesday, and \(29\) miles on Wednesday, what is the average number of miles driven each day?

A. \(32\) miles

B. \(31\) miles

C. \(29\) miles

D. \(33\) miles

3- Find the area of a rectangle with a length of \(138\) feet and a width of \(83\) feet.

A. \(11, 504 sq. ft\)

B. \(11, 404 sq. ft\)

C. \(11, 454 sq. ft\)

D. \(11, 204 sq. ft\)

4- Solve: \( 80 ÷ \frac{1}{8} = \)?

A. \(11.125\)

B. \(71\)

C. \(12\)

D. \(712\)

5- With an \(22\%\) discount, Ella was able to save $20.42 on a dress. What was the original price of the dress?

A. \($88.92\)

B. \($90.82\)

C. \($92.82\)

D. \($93.92\)

6- Solve for \(2x^2 + 5 = 23\)

A. \(± 4\)

B. \(± 9\)

C. \(± 10\)

D. \(± 3\)

7- A circle has a diameter of 16 inches. What is its approximate area?

A. \(200.96\)

B. \(100.48\)

C. \(64.00\)

D. \(12.56\)

8- If \(6\) garbage trucks can collect the trash of 36 homes in a day. How many trucks are needed to collect in \(180\) houses?

A. \(18\)

B. \(19\)

C. \(15\)

D. \(30\)

9- Solve: \(56.78 ÷ 0.06 =\)?

A. \(94.633\)

B. \(946.33\)

C. \(9463.3\)

D. \(9.4633\)

10- Use the following table to answer the question below.

This table shows the data Daniel collects while watching birds for one week. How many raptors did Daniel see on Monday?

A. \(10\)

B. \(11\)

C. \(12\)

D. \(13\)

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Answers:

1- \(9π\)
Let P be circumference of circle \(A\), then; \(2πr_A=18π→r_A=9\)
\(r_A=3r_B→r_B=\frac{9}{3}=3\)
→ Area of circle B is;
\(πr_B^2=9π\)

2- A
average \(=\frac{sum}{total}=\frac{32+35+29}{3}=\frac{96}{3}= 32\)

3- C
Area \(= w × h\)
Area \(= 138 × 83 = 11,454\)

4- D
\(89 ÷\frac{1}{8}= \frac{\frac{89}{1}}{\frac{1}{8}} = 89 × 8 = 712\)

5- C
\(22\%\) of \(x = 20.42\)
\(x = \frac{22}{100}x = 20.42\)
\(x =\frac{22 × 20.42}{100} \cong 92.82\)

6- D
\(2x^2 + 5 = 23\)
\(2x^2 = 18\)
\(x^2 = 9\)
\(x = ± 9\)

7- A
Diameter \(= 16\)
then: Radius \(= 8\)
Area of a circle\( =πr^2 ⇒ A = 3.14(8)^2 = 200.96\)

8- D
\(\frac{6}{36}=\frac{x}{180}→ x =\frac{6 ×180}{36}= 30\)

9- B
\(56.78 ÷ 0.06 = 946.33\)

10- A
\(\frac{x+9+14+12+5}{5}=10 → x + 40 = 50 → x = 50 – 40 = 10\)

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