Updated On : October 8, 2023
Summary: Enhance your NTA CUET Quantitative Aptitude scores with focused practice and strategic techniques. Understand core concepts, work on time management, and regularly analyze mock test performances for optimal results.
One of the challenging sections of CUET is undoubtedly the Quantitative Aptitude.
This section tests a candidate’s numerical ability and problem-solving skills within a strict time frame.
In this guide, we delve deep into the intricacies of the Quantitative Aptitude section, offering invaluable tips and tricks to streamline your preparation and maximize your scoring potential.
Let's embark on this journey to demystify the Quantitative Aptitude section and ensure your success in the NTA CUET.
In contrast to languages, Maths is a subject in which you can score full marks. There is a benefit in excelling in maths because you can be sure to get overall good grades in CUET.
Implementing these suggestions will undoubtedly be beneficial in addition to tackling sample test questions.
If you think basic mathematics steps followed from school days can help you solve the problems faster. You can be wrong.
Practice and attend mental mathematics classes.
With these tips, you calculate the problems "in your head” without using a pencil and paper or a calculator.
The advantage being you able to understand math concepts better and get to the answer faster.
Also, make sure you learn formulas and tables and several other basic concepts that are useful in solving problems faster.
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There is no problem-solving without learning concepts, so do not be in a hurry.
While learning, make sure you understand the concept in depth so you can attend to any type of question being asked.
We all know that you have more than one method to solve any problem, so learn more than one trick to solve any problem; this will help you solve problems faster and help you gain more time to complete and check your answers.
Explore and be passionate about learning more than one method to solve any problem.
Although we can expect the paper to be easy to moderate, prepare to solve tougher questions after practising the basics.
This can be effectively done with your preparations that have started well in advance.
The advantage of solving tough problems is that you are prepared to answer the easy questions and the difficult ones, which will build your confidence to attend other sections as well.
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Okay! This is just not applicable for Aptitude but for every other section.
It is important to take the CUET mock tests and solve sample papers to improve your time management skills. It will help you work under pressure.
When you focus on time management, remember you have already outperformed the other competitors in the CUET exams.
So try taking online mock tests that are time-bound so that while taking your CUET exams, you are well prepared.
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Do not prioritize only one section. There is nothing wrong with having a favourite subject or section.
But if you are good at one section, it is wise to give equal attention to other sections and give more of your effects there because they need more effort from your end.
1. If (1+�)3=1+3�+��2+3�3(1+x)3=1+3x+kx2+3x3, what is the value of k? Answer: �=3k=3
2. If the sum of three consecutive even numbers is 84, what is the smallest number? Answer: 26
3. A and B can complete a job in 12 and 15 days, respectively. They started working together, but after 4 days, A left. In how many days will B complete the remaining job? Answer: 6 days
4. The difference between compound interest and simple interest on an amount of Rs. 15,000 for 2 years is Rs. 96. What is the rate of interest per annum? Answer: 8%
5. If 2ďż˝=1282x=128, what is the value of x? Answer: x = 7
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is 500 a Good Score in CUET?
6. The average of six numbers is 24. If one number is excluded, the average becomes 22. What is the excluded number? Answer: 34
7. A train crosses a pole in 15 seconds and a platform 100m long in 25 seconds. What is the length of the train? Answer: 150m
8. The sum of two numbers is 45, and their difference is 15. What is the smaller number? Answer: 15
9. A man buys an article for Rs. 1200 and sells it at a loss of 15%. Find the selling price. Answer: Rs. 1020
10. The sum of the ages of a father and son is 60 years. Four years ago, the ratio of their ages was 5:1. What is the father's age now? Answer: 48 years
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11. In what ratio should tea worth Rs. 60 per kg be mixed with tea worth Rs. 75 per kg so that the mixture becomes worth Rs. 68 per kg? Answer: 7:2
12. If the area of a rectangle is 360 sq. cm and its length is 20 cm, what is the breadth? Answer: 18 cm
13. A sum of money becomes 3 times itself in 8 years at a certain simple interest. What is the rate of interest? Answer: 25%
14. If 5ďż˝−3ďż˝=175x−3y=17 and 3ďż˝+5ďż˝=533x+5y=53, what is the value of x and y? Answer: ďż˝=10,ďż˝=7x=10,y=7
15. The speed of a boat in still water is 15 km/h. If it goes 75 km downstream in 3 hours, what is the speed of the stream? Answer: 10 km/h
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