There’s a rising trend of average aptitude questions, which many students often encounter in their preparation journey. Now, whether it’s an average math question you’re solving, or you’re particularly looking at average questions for SSC or average questions for bank exams, the formula remains your best friend.
But what is this formula? Simple. The average can be understood as the sum of data or observations divided by the number of observations. In other words, it gives you the middle ground, the central value. This central value concept is recurrent in many average questions, making it imperative for exam-takers.
Not just that, if you dive deeper, there are questions that deal with the weighted average too. Here, when two groups combine, knowing the average of each group won’t directly give you the combined average. Tricky, right? But don’t worry! With the right practice, especially with average questions for competitive exams, you can master this.
So, if you’re someone preparing for exams, especially if you’re focusing on average questions in Hindi, or targeting average questions for SSC and average questions for bank exams, remember the formula. And as you tackle each average aptitude question or any other average math question, you’ll realize the beauty and challenge they bring to the table.
Prepare well, focus on the topic, and let’s delve deep into the world of average questions. Whether it’s average questions in Hindi or English, they’re here to test your mettle. So gear up and aim for excellence!
Top 80 Most Asked Average Questions :
71. There are 40 students in a class. The average age of the first 15 students is 14 years and the average age of remaining 25 students is 15.4 years. What is the average age of the whole class?
एक कक्षा में 40 छात्र हैं, पहले 15 छात्रों की औसत आयु 14 वर्ष है और शेष 25 छात्रों की औसत आयु 15.4 वर्ष है। पूरी कक्षा की औसत आयु क्या है?
72. The first and the last term of an A.P. is x and y, respectively. What is the average of that A.P.?
एक समान्तर श्रेणी का प्रथम और अंतिम पद क्रमशः x और y है। उस समान्तर श्रेणी का औसत क्या है?
73. The average of 48 numbers is zero. Out of them, how many numbers can be greater than zero, at the most?
48 संख्याओं का औसत शून्य है। तो, अधिकतम कितनी संख्याएँ शून्य से अधिक हो सकती हैं?
74. The average of n numbers is 36. If each of 75% of the numbers is increased by 6 and each of the remaining numbers is decreased by 9, then the new average of the numbers is:
n संख्याओं का औसत 36 है। यदि 75% संख्याओं में से प्रत्येक में 6 की वृद्धि की जाती है और शेष संख्याओं में 9 की कमी की जाती है, तो संख्याओं का नया औसत क्या होगा?
75. The average of n numbers is 42. If 75% of the numbers are increased by 4 each and the remaining numbers are decreased by 8 each, then what is the average of the numbers, so obtained?
n संख्याओं का औसत 42 है। यदि 75% संख्याओं में प्रत्येक 4 की वृद्धि होती है और शेष संख्याओं में प्रत्येक 8 की कमी आती है, तो इस प्रकार प्राप्त संख्याओं का औसत क्या है?
76. What is the average of all natural numbers from 101 to 200?
101 से 200 तक की सभी प्राकृतिक संख्याओं का औसत क्या है?
77.The average of 13 numbers is 42. If a 14th number is included, then the average becomes 44. What is the 14th number?
13 संख्याओं का औसत 42 है। यदि 14 वें नंबर को शामिल किया जाता है, तो औसत 44 हो जाता है। 14 वीं संख्या क्या है?
78. The average marks of 5 students are increased by 3 marks when a new candidate comes in place of one of them, who had scored 65 marks. What might be the marks of the new candidate?
5 छात्रों के औसत अंकों में 3 अंकों की वृद्धि होती है, जब उनमें से एक के स्थान पर एक नया उम्मीदवार आता है, जिसने 65 अंक प्राप्त किए थे। नए उम्मीदवार के अंक क्या हो सकते हैं?
79. There are 179 consecutive even numbers and their average is 179.2, then find the difference between smallest and largest number.
179 क्रमागत सम संख्याएं हैं और उनका औसत 179.2 है, तो सबसे छोटी और सबसे बड़ी संख्या के बीच का अंतर ज्ञात कीजिए।
80. The average of 3 consecutive integers is ‘k’. If the next two numbers are added, then the new average is:
3 क्रमागत पूर्णांकों का औसत ‘k’ है। यदि अगली दो संख्याएं जोड़ी जाती हैं, तो नया औसत क्या है?
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In the vast realm of competitive exams, understanding averages is pivotal. The importance of average questions cannot be emphasized enough, given how frequently they appear in various exams, ranging from bank tests to SSC evaluations. Let’s consolidate our understanding.
The term ‘average’ might sound ordinary in daily life, but when it comes to exams, average questions hold a significant position. This is because averages, as a concept, offer a clear snapshot of a dataset’s central value. It’s the arithmetic representation of the middle ground in a set of data points.
Now, if you’re someone who’s been exploring average questions in Hindi, you’d notice that the essence remains unchanged. Language might be different, but the crux of the problems, the calculations, and the importance of averages remain consistent. In fact, many aspirants prefer practicing average questions in Hindi because it provides a clearer understanding in their native language.
Speaking of exams, average questions for competitive exams are a must-tackle. These are designed in a manner to test both the conceptual understanding and calculation speed of the candidates. They not only gauge the aspirant’s knowledge of the basic formula of average but also test their ability to apply it in various situations. In such exams, time is of the essence. Thus, practicing a mix of simple and complex average aptitude questions ensures a balanced preparation.
Diving deeper into the specific exams, we find that average questions for SSC hold their unique flavor. The Staff Selection Commission exams have their own pattern and difficulty level, making it essential for aspirants to focus specifically on the style of average questions that SSC prefers. On the same lines, average questions for bank exams carry a different weight. Banking exams often intertwine average calculations with other topics, presenting a comprehensive challenge to the aspirants. Therefore, tailor-made practice sessions for each exam type are crucial for success.
Now, let’s touch upon the type of problems that often baffle students – the average math questions. Mathematics, with its vast syllabus, often presents average in conjunction with other topics. It might be about a batsman’s average runs in a cricket series or the average expenditure of a family over a few months. The applications are endless. Thus, mastering average aptitude questions in the context of broader math problems is essential for comprehensive exam readiness.
But how can we forget the weighted average? A slightly advanced concept, but equally important. As we discussed, if you’re given two groups with their individual averages, determining the combined average isn’t straightforward. This is where understanding the nuances of weighted averages comes into play, a topic frequently touched upon in average questions for competitive exams.
In closing, averages, though a simple concept, hold great significance in the competitive examination landscape. Whether you’re honing your skills with average questions in Hindi or English, the goal remains the same: achieving clarity and speed. From the basic average math questions to the intricate weighted average problems, mastering this topic is a clear pathway to success in exams like SSC, bank exams, and other aptitude tests.
So, as you march forward in your preparation journey, keep the essence of averages close to your heart. Practice, delve deep, and tackle every average question with confidence. Remember, it’s not just about finding the middle ground in data but also about striking a balance in your preparation. Aim high, and success in tackling average problems will undoubtedly be yours!