GED Math Practice Test 25

This GED Math practice test is not related to the GED Ready Test – The Official Practice Test, produced and distributed by GED Testing Service LLC.

1. What are the two \((2)\) integers on a number line that are both two \((2)\) units away from the integer \(2\)?

A.\(4\; and\; -4\)

B.\(0\; and\; -2\)

C.\(0\; and\; 4\)

D.\(4\; and\; 6\)

Question 1 of 25

2. At \(-282\; feet\), Death Valley is the lowest point in North America. On the entire landmass of Earth, the lowest point is on the Dead Sea shores along the Israel- Jordan border. Here, the elevation is \(-1,371\; feet\). So how many feet is the Dead Sea shore lower than Death Valley?

A.\(-1,089\)

B.\(-1,653\)

C.\(1,089\)

D.\(1,653\)

Question 2 of 25

3. Determine k so that the point \((-1, k)\) is a solution of \(y = -5x+ 3\).

A.\(k = -3\)

B.\(k = 3\)

C.\(k = -8\)

D.\(k = 8\)

Question 3 of 25

4. In order to join a yoga club, there is a \($\,100\) annual fee and a \($\,5\) fee for each class you attend. Write an equation in slope-intercept form that models this situation. After how many classes will the total cost be \($\,200\)?

A.\(10\, classes\)

B.\(15\, classes\)

C.\(20\, classes\)

D.\(22\, classes\)

Question 4 of 25

5. John has a weekend job. One weekend, he earns \($\,140\) by working \(4\) hours. Another weekend, he earns \($\,210\) by working \(6\) hours. If John graphed an equation that would represent his total earnings based on the number of hours worked, what would be the slope of the graph?

A.\(35\)

B.\(10\)

C.\(3.5\)

D.\(350\)

Question 5 of 25

6. Let's say you have a bag with 20 cherries, 14 sweet, and 6 sour. If you pick a cherry at random, what is the probability that it will be sweet?

A.\(\frac{2}{20}\)

B.\(\frac{7}{20}\)

C.\(\frac{1}{20}\)

D.\(\frac{7}{10}\)

Question 6 of 25

7. Simplify the given expression.

\((4 - 2)^{2} - (7 - 2)^{3} \)

A.\(-186\)

B.\(-121\)

C.\(48\)

D.\(18\)

Question 7 of 25

8. Solve the given equation for \(x\).

\(14x = 84\)

A.\(x=4\)

B.\(x=-6\)

C.\(x=-4\)

D.\(x=6\)

Question 8 of 25

9. The price of one bookcase is \($\,370\). A charitable organization purchases an unknown number of bookcases and the total price of the purchase is \($\,4,810\). Find the number of bookcases purchased.

A.\(13\)

B.\(11\)

C.\(21\)

D.\(25\)

Question 9 of 25

10. On his first \(3\) exams, Bob scored \(79\), \(54\), and\(\:61\). What score must Bob have on the fourth exam to come to an average of \( 71\) for all of the four exams?

A.\(90\)

B.\(95\)

C.\(72\)

D.\(79\)

Question 10 of 25

11. Translate the phrase into a mathematical expression:

"6 times the sum of the number n and 3"

A.\(6n + 3n\)

B.\(3n + 6\)

C.\(6(n + 3)\)

D.\(3(n + 6)\)

Question 11 of 25

12. Simplify the expression:

\(8(7x+ 8)\)

A.\(120x\)

B.\(120\)

C.\(56x+ 64\)

D.\(64x+56\)

Question 12 of 25

13. Reduce the given fraction to the lowest terms.

\(\frac{33}{99}\)

 

A.\(\frac{1}{3}\)

B.\(\frac{3}{9}\)

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

D.\(\frac{2}{4}\)

Question 13 of 25

14. In order to join a cooking club, there is a \($\,20\) startup fee and a \($\,5\) monthly fee. Write an equation in slope-intercept form that models this situation.

A.\(y = 20x + 5\)

B.\(y = 5x + 20\)

C.\(y = 5x - 20\)

D.\(y = 20x - 5\)

Question 14 of 25

15. Eight more than two times an unknown number is 0. Find the unknown number.

A.-4

B.4

C.27

D.-27

Question 15 of 25

16. Kevin is writing an essay for his college assignment. He has already written \(1500\) words for the essay and needs to write more than \(2500\) words. If Kevin writes \(10\) words per minute, write an inequality to find the number of minutes, \(x\), that Kevin needs to complete his essay.

A.\(1500 + 10x < 2500\)

B.\(1500 + 10x > 2500\)

C.\(1500 \div 10x > 2500\)

D.\(1500 \div 10x < 2500\)

Question 16 of 25

17. Simplify the given expression:

\(2(10 - 6p) + 10(-2p+ 5)\)

A.\(70p + 32\)

B.\(70p - 32\)

C.\(70 - 32p\)

D.\(70 + 32p\)

Question 17 of 25

18. Simplify this expression: \(2(10+x)\)

A.\(20 + 2x\)

B.\(-20 - 2x\)

C.\(20x+2\)

Question 18 of 25

19. Given \(f(x) = |6x - 9|,\: evaluate\; f(8)\).

A.\(f(8) = 18\)

B.\(f(8) = 33\)

C.\(f(8) = 39\)

D.\(f(8) = 11\)

Question 19 of 25

20. Julia took \(5\) practice tests before the final exam. She scored \(85, 89, 95, 81\: and\: 99\) points in these \(5\) exams. What was her average score?

A.\(107\)

B.\(126\)

C.\(92\)

D.\(89.8 \)

Question 20 of 25

21. What is the slope of the line from the equation:

\(x - 2y=10?\)

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

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

C.\(2\)

D.\(-2\)

Question 21 of 25

22. Use rules of exponents and rewrite this expression as a single exponent.

\(6^{9} \div 6^{3}\)

A.\(6^{6} \)

B.\(6^{18} \)

C.\(6^{11} \)

D.\(6^{27} \)

Question 22 of 25

23. Evaluate.

\(4x^{2} + 3xy + 4y^{2}\)

when x = -3  and y = 0

A.\(4.5\)

B.\(36\)

C.\(6.9\)

D.\(49\)

Question 23 of 25

24. What is the equation of the line that has a slope of \(5\) and passes through the point \((4, 7)\)?

A.\(y -5x = 11\)

B.\(7y = 5x + 4\)

C.\(y+13 = 5x\)

D.\(y+5x = 3\)

Question 24 of 25

25. Use rules of exponents and rewrite this expression as a single exponent.

\(2^{9} \div 2^{2}\)

A.\(2^{7} \)

B.\(2^{18} \)

C.\(4^{6} \)

D.\(4^{18} \)

Question 25 of 25

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Last Updated on November 20, 2024.