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GED MATH⁺
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GED Math Exam Simulation v1.0

Welcome to your GED Math Exam Simulation v1.0

Before You Start:
- This is a full exam simulation - treat it like the real GED®.
- You will NOT see solutions - only your final score at the end.
- Work independently and manage your time carefully.
- Use the calculator only when allowed.
Scoring Rule:
- If you score 73% (145 points) or higher → ✅ You are ready for the GED® Math test.
- If you score below 72.5% (145 points) → 🔁 Go back to Full-Length GED® Math Practice Test v1.0 and review how to solve the problems.
Important: No help, no shortcuts - just like the real exam. Stay focused from start to finish.

Test Structure:

Total Questions: 46
Part 1 (Non-Calculator): 5 questions
Part 2 (Calculator): 41 questions
Total time for two Part: 115 Minutes

P.S. This simulation checks your real readiness.
If you can pass here, you are ready for the real test.

Name Email

1.

Part 1 - Non-Calculator:

A lighthouse is 20 feet tall and casts a shadow 16 feet long. At the same time, a statue casts a shadow 4 feet long.
How tall is the statue?

A) 4 ft

B) 5 ft

C) 6 ft

D) 8 ft

None

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2.

Non-Calculator:

What is the value of the expression:

\(-3(x + 2y) + (4 - x)^2\)

when \(x = 1\) and \(y = 2\)?

A) -6

B) 6

C) 9

D) 12

None

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3.

Non-Calculator:

A line passes through the points (2, 5) and (6, 13).

What is the slope of this line?

A) \( m = 1 \)

B) \( m = 2 \)

C) \( m = 3 \)

D) \( m = 4 \)

None

Hint

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4.

Non-Calculator:

Evaluate the expression:

\([6 \times (-12)] + \left[\frac{(-8)\times(-5)}{4}\right] + (-10)\)

A) -62

B) -72

C) -52

D) 62

None

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5.

Non-Calculator:

What is the product of all possible values of x in the following equation?

|6x + 3| = 15

A) -6

B) -9

C) 6

D) 9

None

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6.

Part 2 - Calculator Allowed

Simplify the expression:

(7x³ − 4x² + 2x) − (3x³ + x² − 5x)

A) 4x³ − 5x² + 7x

B) 10x³ − 5x² − 3x

C) 4x³ − 3x² + 7x

D) 10x³ − 3x² − 7x

None

Hint

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7.

What is the value of \(2^4\) + 1 ?

A) 10

B) 16

C) 17

D) 64

None

Hint

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8.

A warehouse shipped 18,000 boxes last month. This month, the warehouse shipped three times as many boxes. However, one fourth of the boxes were damaged and could not be delivered.

How many boxes were successfully delivered this month?

A) 45,500

B) 54,000

C) 36,000

D) 40,500

None

Hint

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9.

A factory produced 12,000 bottles last week. This week, the factory produced 300% of last week’s amount. During quality control, 25% of the bottles were rejected.

How many bottles passed inspection this week?

A. 27,000

B. 36,000

C. 30,000

D. 24,000

None

Hint

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10.

Solve the inequality:

\(-2x + 6 \le 14\)

A. \(x \le -4\)

B. \(x \ge 4\)

C. \(x \ge -4\)

D. \(x \le 4\)

None

Hint

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11.

There are 5 men on a committee. Three of them have master’s degrees.
If you randomly choose one of these men,
what is the probability he has a master’s degree?

A. \(\frac{3}{5}\)

B. \(\frac{3}{12}\)

C. \(\frac{5}{12}\)

D. \(\frac{2}{5}\)

None

Hint

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12.

A rectangular storage box has a volume of 1,800 cubic feet.
The box is 15 feet long and 10 feet wide.
How tall is the box?

A. 6 feet

B. 8 feet

C. 12 feet

D. 10 feet

None

Hint

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13.

The average of 6 numbers was calculated as 8. Later, it was discovered that one number was recorded as 12, but the correct number was 6.
What is the correct average?

A. 7

B. 7.5

C. 8

D. 6.5

None

Hint

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14.

Which of the following shows the numbers in descending order?

\(\frac{2}{3},\ 0.7,\ 45\%,\ \frac{3}{5}\)

A. \(0.7,\ \frac{2}{3},\ \frac{3}{5},\ 45\%\)

B. \(\frac{2}{3},\ 0.7,\ \frac{3}{5},\ 45\%\)

C. \(0.7,\ \frac{3}{5},\ \frac{2}{3},\ 45\%\)

D. \(\frac{2}{3},\ \frac{3}{5},\ 0.7,\ 45\%\)

None

Hint

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15.

An aquarium is shaped like a rectangular prism. It is 4 feet tall, 6 feet wide, and 10 feet long.
What is the volume of the aquarium?

A. 260 ft³

B. 200 ft³

C. 300 ft³

D. 240 ft³

None

Hint

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16.

The average of 6 quiz scores is 20. The average of 4 of those scores is 25.
What is the average of the remaining two scores?

A. 10

B. 12

C. 15

D. 18

None

Hint

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17.

What is the value of y in the following system of equations?

3x + y = 14
x − y = 2

A. \(y = 2\)

B. \(y = 3\)

C. \(y = 4\)

D. \(y = 5\)

None

Hint

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18.

The perimeter of a rectangular field is 160 meters. The width is twice the length.
What is the length of the field?

A. 25 meters

B. 30.5 meters

C. 40 meters

D. 26.7 meters

None

Hint

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19.

In a class, the ratio of students who like basketball to students who like soccer is 4 : 7.

Which of the following could be the total number of students?

A. 11, 22, 33, and 44

B. 18, 27, 36, and 45

None

Hint

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20.

A square garden has an area of 144 square meters.

What is the perimeter of the garden?

A. 48 meters

B. 28 meters

C. 24 meters

D. 16 meters

None

Hint

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21.

A school vending machine contains 12 bottles of water, 8 cans of soda, 6 juice boxes, and 4 energy drinks.
If one item is chosen at random, what is the probability of selecting a juice box?

A. \( \frac{6}{30} \)

B. \( \frac{6}{24} \)

C. \( \frac{6}{20} \)

D. \( \frac{4}{30} \)

None

Hint

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22.

A square-shaped garden has a diagonal path that measures \(14\) meters.
What is the area of the garden?

A. 98

B. 196

C. 49

D. 28

None

Hint

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23.

Which of the following points lies on the line \(2x - y = 5\)?

A. \((2, 1)\)

B. \((3, -1)\)

C. \((4, 4)\)

D. \((3, 1)\)

None

Hint

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24.

A student is ordering a meal. There are 5 types of sandwiches, 2 types of drinks, and 3 types of desserts.

How many different meal combinations are possible?

A. 15

B. 12

C. 30

D. 25

None

Hint

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25.

The ratio of boys to girls in a class is \(3 : 5\). There are 32 students in total.

How many boys must be added to make the number of boys and girls equal?

A. 4

B. 6

C. 8

D. 10

None

Hint

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26.

The average of 6 numbers is \(18\). A seventh number greater than \(30\) is added.

Which of the following could be the new average?

A. 17

B. 18

C. 19

D. 22

None

Hint

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27.

The perimeter of the trapezoid below is \(49\) ft.
What is its area?

Top base: \(x\)
Bottom base: \(15\)
Left side: \(12\)
Height (right side): \(9\)

A. \(99\) ft\(^2\)

B. \(108\) ft\(^2\)

C. \(116\) ft\(^2\)

D. \(126\) ft\(^2\)

None

Hint

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28.

A card is drawn at random from a standard 52-card deck.

What is the probability that the card is a Heart or a Diamond? (13 cards in each suit)

A. \(\frac{1}{4}\)

B. \( \frac{1}{2} \)

C. \( \frac{2}{13} \)

D. \( \frac{3}{4} \)

None

Hint

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29.

The diagonal of a rectangle is \(10\) inches and the height is \(6\) inches.
What is the perimeter of the rectangle?

A. \(28\) inches

B. \(30\) inches

C. \(32\) inches

D. \(36\) inches

None

Hint

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30.

A cylindrical water tank has a diameter of \(8\) meters and a height of \(12\) meters.

What is the total surface area of the cylinder?

A. \(138\pi\text{ m}^2\)

B. \(128\pi\text{ m}^2\)

C. \(192\pi\text{ m}^2\)

D. \(256\pi\text{ m}^2\)

None

Hint

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31.

Simplify:

\(4x^3y^4(-3xy^2)^2\)

A. \(36x^5y^8\)

B. \(-36x^5y^8\)

C. \(12x^4y^6\)

D. \(36x^6y^6\)

None

Hint

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32.

Mr. Carter saves \$5,600 out of his annual income of \$70,000.

What fractional part of his income does he save?

A. \(\frac{1}{10}\)

B. \(\frac{2}{25}\)

C. \(\frac{4}{50}\)

D. \(\frac{1}{5}\)

None

Hint

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33.

What is the median of these numbers?

\(4, 12, 9, 3, 15, 7, 11\)

A. \(7\)

B. \(9\)

C. \(10\)

D. \(11\)

None

Hint

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34.

A bank offers 5% simple interest on a savings account. If you deposit \$12,000,
how much interest will you earn in 4 years?

A. $2,400

B. $750

C. $600

D. $14,400

None

Hint

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35.

Ms. Lee needs an 80% average in her science class to pass. On her first 3 exams, she earned scores of 72%, 85%, and 78%.

What is the minimum score Ms. Lee needs on her fourth test to pass?

A. 90%

B. 85%

C. 80%

D. 70%

None

Hint

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36.

Maria is 15 miles ahead of John and is walking at 2 miles per hour. John is running at 5 miles per hour.

How long will it take John to catch Maria?

A. 2 hours

B. 3 hours

C. 4 hours

D. 5 hours

None

Hint

of 46

37.

What is the equivalent temperature of 95°F in Celsius?

\( C = \frac{5}{9}(F - 32) \)

A. 30

B. 25

C. 35

D. 15

None

Hint

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38.

A soccer team has $18,000 to spend on equipment. The team already spent $6,000 on uniforms. Each ball costs $60.
Which inequality represents the number of balls the team can purchase?

A. \( 60x + 18{,}000 \leq 6{,}000 \)

B. \( 60x + 6{,}000 \leq 18{,}000 \)

C. \( 120x + 6{,}000 \leq 18{,}000 \)

D. \( 60x + 6{,}000 \geq 18{,}000 \)

None

Hint

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39.

If 75% of a number is 54, what is the number?

A. 40

B. 60

C. 72

D. 80

None

Hint

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40.

The circle graph shows all of Mr. Lee’s monthly expenses. If he spent \$450 on food,
how much did he spend on rent?

Rent: 40%
Food: 15%
Transportation: 20%
Utilities: 10%
Other: 15%

A. $1,200

B. $1900

C. $2,000

D. $500

None

Hint

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41.

300 students took an exam and 90 of them failed.
What percent of the students passed the exam?

A. 50%

B. 70%

C. 60%

D. 80%

None

Hint

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42.

A hiker walks 15 miles east and then 20 miles north.
What is the shortest distance from the hiker to the starting point?

A. 20 miles

B. 32 miles

C. 30 miles

D. 25 miles

None

Hint

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43.

The square of a number is \( \frac{25}{64} \).
What is the cube of that number?

A. \( \frac{25}{64} \)

B. \( \frac{125}{512} \)

C. \( \frac{5}{8} \)

D. \( \frac{50}{256} \)

None

Hint

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44.

Solve for \( x \):

\( \frac{1}{3}x + \frac{2}{7} = \frac{5}{7} \)

A. \( \frac{3}{7} \)

B. \( \frac{9}{7} \)

C. \( \frac{7}{9} \)

D. \( 3 \)

None

Hint

of 46

45.

If 125% of a number is 100, what is 40% of that number?

A. 20

B. 32

C. 40

D. 50

None

Hint

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46.

What is the slope of the line?

\( 4x + 8y = 16 \)

A. \( 2 \)

B. \( -2 \)

C. \( \frac{1}{2} \)

D. \( -\frac{1}{2} \)

None

Hint

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1 out of 46

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