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Quizzes > Quizzes for Business > Education

Quantitative Aptitude Test Practice Quiz

Boost Your Quantitative Skills for Test Success

Difficulty: Moderate
Questions: 20
Learning OutcomesStudy Material
Colorful paper art displaying symbols and figures related to Quantitative Aptitude Test quiz

Looking to sharpen your problem-solving and numerical reasoning? This free practice quiz offers 15 multiple-choice questions on quantitative aptitude, designed to mirror real exam challenges. It's ideal for students preparing for competitive Quantitative Aptitude Entrance Test or anyone wanting a solid concept review. All questions are fully editable in the quiz editor, making it easy to tailor content for classroom use or personal study. Explore more General Aptitude Assessment Quiz and quizzes to expand your prep toolkit.

What is 20% of 150?
35
30
40
25
Twenty percent means 0.2 times the total. Multiplying 0.2 by 150 yields 30.
Ingredients A and B are mixed in the ratio 3:5 to make 40 units. How many units of B are there?
25
15
8
35
The total ratio parts are 3+5=8. B's share is 5/8 of 40, which equals 25.
If 4 pens cost $12, how many pens can you buy for $30?
6
8
12
10
Each pen costs $12/4=$3, so $30 buys 30/3=10 pens.
What is the next number in the sequence: 7, 14, 21, 28, ?
42
35
30
32
Each term increases by 7. Adding 7 to 28 gives 35.
What is 12 × 12?
154
124
142
144
Twelve squared is twelve multiplied by itself, which equals 144.
What is 25% of 240 plus 10% of 60?
72
60
54
66
25% of 240 is 60 and 10% of 60 is 6, so their sum is 66.
A car travels at 60 km/h. How far does it travel in 2.5 hours?
100
120
150
180
Distance equals speed multiplied by time: 60 km/h × 2.5 h = 150 km.
Solve for x: 6/x = 9/15.
6
15
12
10
Cross-multiplying gives 6×15=9x, so x=90/9=10.
What is the next number in the sequence: 2, 3, 5, 8, 12, ?
18
16
17
15
Differences are 1,2,3,4; the next difference is 5, so 12+5=17.
A number is increased by 20% to yield 72. What was the original number?
60
54
70
66
Let the original be x. Then x×1.2=72, so x=72/1.2=60.
An item priced at $200 has a 15% discount, then an 8% tax is applied on the discounted price. What is the final price?
197.6
185
176
183.6
After 15% discount the price is $170; applying 8% tax gives 170×1.08 = 183.6.
A mixture contains milk and water in a ratio of 3:2. If there are 25 liters total, how many liters of water?
12
10
5
15
Total parts =3+2=5; water is 2/5 of 25, which is 10 liters.
A can do a job in 6 days and B in 4 days. Working together, how many days will they take?
2.4
2
4.8
3
Combined rate =1/6+1/4=5/12 job/day, so time =12/5=2.4 days.
Simplify (15^2 - 5^2) / (15 + 5).
15
20
10
8
Using a^2−b^2=(a−b)(a+b): (225−25)/(20)=200/20=10.
What is the next term in the geometric sequence: 3, 6, 12, 24, ?
60
48
72
36
Each term is multiplied by 2, so the next term is 24×2=48.
A price is increased by 20% then decreased by 20%. The final price is what percent of the original?
96%
92%
100%
80%
An increase then a decrease multiply factors: 1.2×0.8=0.96, so 96% of the original.
A and B together can do a job in 5 days. A alone does it in 9 days. How long will B alone take?
9
11.25
7.5
14.4
Combined rate 1/5 minus A's rate 1/9 equals B's rate 4/45, so time =45/4 =11.25 days.
A sum is divided among P, Q, and R in ratio 2:3:5. P receives $200 more than Q. What is the total sum?
1000
2000
1500
2500
Let the part be x. Q−P =3x−2x=200, so x=200 and total=10x=2000.
A is 40% of B and B is 50% of C. If C =120, what is A?
24
60
48
30
B=0.5×120=60, and A=0.4×60=24.
What is the product 17 × 23?
396
414
391
361
Using (20−3)(20+3)=20^2−3^2=400−9=391.
0
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Learning Outcomes

  1. Analyse numerical data and patterns
  2. Identify key arithmetic problem types
  3. Apply efficient calculation strategies
  4. Evaluate ratios, percentages, and proportions
  5. Demonstrate improved mental math accuracy

Cheat Sheet

  1. Master the BODMAS rule - To conquer tricky calculations, always follow Brackets, Orders (powers & roots), Division & Multiplication, then Addition & Subtraction. This golden sequence guarantees you won't mix up steps and end up with the wrong answer. Practice a few examples daily to see your speed and accuracy skyrocket! Quantitative Aptitude Formulas - Quick Read
  2. Understand HCF and LCM - HCF (Highest Common Factor) is the biggest number that divides two numbers exactly, while LCM (Least Common Multiple) is the smallest number both share as a multiple. Grasping these helps you solve fraction simplifications and time-based problems with ease. Play around with different pairs of numbers to spot patterns and build your intuition. Quantitative Aptitude | GeeksforGeeks
  3. Grasp percentages - Finding x% of any number is just multiply by x, then divide by 100 - it's that simple! For instance, 20% of 50 is (20 × 50) ÷ 100 = 10. Get creative by converting deals, discounts, and scores into real-life scenarios to make practice more fun. Numerical Reasoning Test Formulas: A Complete Cheat Sheet
  4. Learn profit and loss formulas - Profit equals Selling Price (S.P.) minus Cost Price (C.P.), and Loss equals C.P. minus S.P. To find profit or loss percentage, divide the profit or loss by C.P. and multiply by 100. Use real-world examples like buying and selling gadgets to test yourself and sharpen your money math skills. Important Facts and Formulas in Quantitative Aptitude
  5. Familiarize with ratio and proportion - A ratio compares two quantities (like 3:4), while a proportion shows that two ratios are equal (a/b = c/d). Mastering these concepts lets you solve mixture, speed, and scale problems effortlessly. Break down recipes or team member splits to make ratio puzzles more relatable. Quantitative Aptitude | GeeksforGeeks
  6. Practice mental math techniques - Speed up your calculations by learning tricks like multiplying by 5 (just multiply by 10 and halve the result) or squaring numbers ending in 5. These little hacks turn you into a mental calculator in seconds. Challenge friends to quick-fire quizzes and watch your confidence soar! Quantitative Aptitude | GeeksforGeeks
  7. Understand simple and compound interest - Simple Interest (SI) = (Principal × Rate × Time) ÷ 100, while Compound Interest charges interest on interest over periods. Knowing when to apply each formula can save or earn you big bucks in real life. Try calculating interest on imaginary loans or savings to see which method grows your money faster. Important Facts and Formulas in Quantitative Aptitude
  8. Learn permutations and combinations - Permutations count arranged outcomes (order matters), and combinations count selections (order doesn't matter). For example, arranging 3 books gives 3! = 6 permutations, while choosing 2 from 3 gives 3C2 = 3 combinations. Turn it into a game by listing outfit choices or snack combos to see the formulas in action. Quantitative Aptitude Formulas - Quick Read
  9. Understand divisibility rules - Learn quick checks like "a number is divisible by 3 if its digit sum is divisible by 3" or "divisible by 9 if the digit sum hits 9." These tricks speed up factorization and prime-checking tasks. Quiz yourself with random numbers and watch your mental math agility improve. Quantitative Aptitude | GeeksforGeeks
  10. Translate word problems into equations - The key to solving story problems is turning sentences into math expressions - identify variables, set up relationships, and solve step by step. This practice sharpens your logical thinking and ensures you apply formulas correctly. Start with simple scenarios (like sharing candies) and progress to more complex puzzles for maximum fun! Quantitative Aptitude | GeeksforGeeks
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