Sequences and Series 3 – Aptitude GK MCQ ( अनुक्रम और श्रृंखला 3)
Looking for comprehensive MCQs on Sequences and Series from previous year papers of top exams like UPSC IAS? Explore our specially curated MCQ page, featuring a wide range of questions to enhance your understanding of this fundamental topic. Prepare with confidence and improve your chances of success in competitive exams.
Brief (250 words): Welcome to our Sequences and Series 3 MCQs page, where you can access a collection of multiple-choice questions (MCQs) sourced from previous year papers of various prestigious exams, including UPSC IAS and more. Whether you are a UPSC aspirant or preparing for other competitive exams, our carefully selected MCQs will help you evaluate your knowledge, practice problem-solving skills, and enhance your overall comprehension of sequences and series.
Sequences and series are integral components of mathematics, with wide applications in diverse fields. By attempting these MCQs, you will gain a deeper understanding of the concepts, patterns, and formulas related to sequences and series. Each question has been meticulously crafted to mirror the format and difficulty level of actual exam questions, ensuring an authentic learning experience.
Our MCQ collection covers a broad spectrum of topics within sequences and series, including arithmetic progressions, geometric progressions, series convergence, mathematical induction, and more. By practicing with these MCQs, you will not only reinforce your conceptual knowledge but also improve your problem-solving speed and accuracy, essential skills for excelling in competitive exams.
Prepare for your upcoming exams with confidence, knowing that our MCQs are sourced from previous year papers of renowned exams. This will give you an insight into the exam pattern and help you identify the important areas within sequences and series. Regular practice with our MCQs will boost your confidence and enhance your performance on the actual exam day.
Take advantage of this valuable resource to sharpen your skills in sequences and series. Start practicing now to strengthen your foundation, identify your strengths and weaknesses, and maximize your chances of success in competitive exams.
Sequences and Series 3 – Aptitude GK MCQ – Previous Year Questions
Question:
Divided 124 into four parts which are in AP such that the product of the first and fourth part is 128 less than the products of the seconds and third part ?
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Question:
If 20 divided into four parts which are in AP such that the product of the first and fourth is to the products of the second and third is in the radio 2 : 3 ?
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Question:
A man saves ₹ 145000 in ten years. In each year after the first year. he saved ₹ 2000 more than he did in the proceeding year. How much did he save in the first year ?
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Question:
Find the sum to 200 terms of the series. 1 + 4 + 6 + 5 + 11 + 6 + ... ?
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Question:
How many terms are identical in the AP 1, 3, 5,..., 120 terms and 3, 6, 9,...80 terms ?
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Find the sum of n terms of the given series. 1.2.4 +2.3.5 + 3.4.6 + ...
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Question:
In a geometric progression, the sum of the first and the last terms is 66 and the product of the second and the last second terms is 128. Determine the first term of the series ?
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Question:
The 1st term of an HP is 1/17 and the product of the 2nd and 4th term equals to the products of 5th and 6th term of the HP. Find the 3rd term of the HP. ?
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Question:
165, 195, 255, 285, .... 435
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2, 11, 38, 197, 1172, 8227, 65806
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16, 19, 21, 30, 46, 71, 107
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4, 2, 3.5, 7.5, 26.25, 118.125
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20, 21, 25, 34, 50, ?, 111
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62, 87, 187, 412, 812, ?
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13, 35, 57, 79, 911, ?
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Question:
The first three numbers in a series are –3, 0, 3, the 10th number in the series will be —
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Question:
How many terms are there in an AP whose first and fifth terms are –14 and 2 respectively and the sum of terms is 40 ?
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Question:
Four different integers form an increasing AP. If one of these numbers is equal to the sum of the squares of the other three numbers, then the numbers are —
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Question:
A sequence is generated by the rule that the xth term is x⊃2 + 1 for each positive integer x. In this sequence, for any value x > 1, the value of (x + 1)th term less the value of xth term is —
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Question:
In a geometric progression, the sum of the first and the last term is 66 and the product of the second and the last but one term is 128. Determine the first term of the series.
