Title Ebook SSC Quant MCQs En.pdf ✅

for Quick Solution Tips & Tricks USEFUL FOR NUMBER SYSTEM,FUNDAMENTAL ARATHMIATICAL OPERATIONS, ALGEBRA, GEOMETRY, MENSURATION,TRIGNOMETRY, STATISTICS & PROBABILTY, TABLES & GRAPHS SSC CGL, SSC CHSL, SSC MTS, SSC CPO, SSC Selection Post, SSC GD , RRB NTPC & GROUP D & Other Govt. Exams... SSC CHAPTER WISE : THEORY + MCQs BOOKS SSC CHAPTER WISE : MCQs BOOKS SSC GD CONSTABLE ₹799
Preface You are about to embark on an important journey, and "SSC: Quantitative Aptitude Best 3000+ Topic Wise Previous Year Questions" will be your dependable road map throughout this significant quest. Our mission at Testbook is simple – we envisage an education system that empowers learners, rather than limiting them, and this book has been written with that very same philosophy in mind. This book has been designed for aspirants of various SSC examinations such as SSC CGL, SSC CHSL, SSC CPO, SSC MTS, SSC GD, and others. We have meticulously organized a collection of over 3000 questions, sourced and selected by topic from an extensive archive of the previous Year Examinations. More than a question bank, our book aims to provide a structured teaching, offering concise explanations catered to each query. This book is the sum of the years of expertise Testbook has developed in the educational industry, perfecting abilities and providing top-tier solutions to learners. For the past decade, we have diligently assisted thousands of individuals in their preparations for the SSC competitive examinations. Our book sets itself apart with Short Tricks which are added wherever applicable. The design ensures more than learning, with a comprehensive understanding of the topic at hand, and each question handpicked to represent a specific part of the quantitative aptitude syllabus. Last but not least, keep in mind that even though we used our knowledge to develop this useful guide, the real work is done by you. This book is a tool to help you build your path towards success in the SSC exams. Therefore, use it to understand, practice, and overcome your difficulties. So, let’s begin your journey. Embrace the challenge, and never forget that persistence is your best ally on the road to success!
Speed, 10. Latest Previous Year Questions .......................................................................................................... 285 - 306
[SSC CGL 2022] [SSC CGL 2022] [SSC CGL 2022] [SSC CGL 2022] [SSC MTS 2022] [SSC CHSL 2022] [SSC CHSL 2022] [SSC CHSL 2022] [SSC CHSL 2023] [SSC CHSL 2023] [SSC Selection Post 2022] [SSC CPO 2022] [SSC GD Constable 2023] [SSC GD Constable 2023] [SSC GD Constable 2023] [SSC GD Constable 2023] [SSC GD Constable 2023] [SSC GD Constable 2023] [SSC GD Constable 2023] [SSC GD Constable 2023] [SSC GD Constable 2023] [SSC GD Constable 2023] [SSC GD Constable 2023] [SSC GD Constable 2023] [SSC GD Constable 2023] [SSC GD Constable 2023] 1. (mx + n) is a factor of꞉ A) m2x 2 + 2nx + n 2 B) m2x 2 + 2mnx + n 2 C) m2x 2 + 2mx + n 2 D) m2x 2 + 2mn + n 2 2. Factorize the following expression꞉ p 3 + 27 A) (p - 3) (p 2 - 3p + 9) B) (p + 3) (p 2 + 3p + 9) C) (p + 3) (p 2 - 3p + 9) D) (p + 3) (p 2 - 3p - 9) 3. If 847 × 385 × 675 × 3025 = 3a × 5b × 7c × 11d , then the value of ab – cd is꞉ A) 5 B) 4 C) 1 D) 7 4. Let p, q, r and s be positive natural numbers having three exact factors including 1 and the number itself. If q > p and both are two-digit numbers, and r > s and both are one-digit numbers, then the value of the expression is꞉ A) –s – 1 B) s – 1 C) 1 – s D) s + 1 5. How many multiples of 7 are there between 100 and 200? A) 14 B) 15 C) 12 D) 16 6. If px3 + x 2 + 3x + q is exactly divisible by (x + 2) and (x - 2), then the values of p and q are꞉ A) and q = 4 B) and q = 4 C) and q = -4 D) and q = -4 7. If (x + 2) and (x − 3) are the factors of x 2 + k1x + k2 , then꞉ A) k1 = 1 and k2 = −6 B) k1 = −1 and k2 = −6 C) k1 = −1 and k2 = 6 D) k1 = 1 and k2 = 6 8. The factors of a 2 - 1 - 2x - x 2 are _______. A) (a - x - 1) (a - x - 1) B) (a + 1 + x) (a - 1 - x) C) (a - x + 1) (a - x + 1) D) (a - x + 1) (a - x - 1) 9. What is the total number of factors of the number 720 except 1 and the number itself? A) 29 B) 27 C) 32 D) 28 10. What is the total number of factors of the number 840 except 1 and the number itself? A) 29 B) 30 C) 28 D) 31 11. Factorize the given algebraic expression. x 3 + 27y 3 + 64z 3 - 36xyz A) (x + 3y + 4z) (x 2 + 9y 2 + 16z 2 + 3xy + 12yz + 4xz) B) (x + 3y + 4z) (x 2 + 9y 2 + 16z 2 - 12xy - 3yz - 4xz) C) (x - 3y - 4z) (x 2 + 9y 2 + 16z 2 - 3xy - 12yz - 4xz) D) (x + 3y + 4z) (x 2 + 9y 2 + 16z 2 - 3xy - 12yz - 4xz) 12. The number of factors of 196 which are divisible by 4 is꞉ A) 228 B) 4 C) 57 D) 3 13. The highest common factor and the least common multiple of 432, 648 and 576 are ________ and ________, respectively A) 72, 5184 B) 36, 5184 C) 36, 2592 D) 72, 2592 14. The HCF of two numbers is 6 and their LCM is 253080. If one of the numbers is 4218, what is the second number? A) 488 B) 120 C) 245 D) 360 15. The ratio of two numbers is 4 ∶ 5 and their HCF is 6. Their LCM is꞉ A) 120 B) 88 C) 168 D) 72 16. The LCM of 192 and 480 is 60 more than the 100 times of X. What is the value of X? A) 6 B) 12 C) 9 D) 18 17. If the sum of two numbers is 60 and the HCF and LCM of these numbers are 5 and 175 respectively, then the sum of the reciprocals of the numbers is꞉ A) B) C) D) 18. A, B and C start at the same time, from the same point and in the same direction to run around a circular ground. A completes a round in 240 sec, B in 300 sec and C in 160 sec. After how much time will they meet again at the starting point? A) 42 min B) 41 min C) 43 min D) 40 min 19. Find the least number, which is exactly divisible by 8, 24 and 30. A) 150 B) 60 C) 130 D) 120 20. 5 bells start commencing together at 9 AM. They ring at intervals of 12 seconds, 18 seconds, 24 seconds, 36 seconds, and 45 seconds. At what time do the bells ring together again? A) 9꞉10 AM B) 9꞉06 AM C) 9꞉08 AM D) 9꞉05 AM 21. The LCM of the two numbers is 15 times their HCF. The sum of the LCM and the HCF is 112. If one of the numbers is 35, then the other number is꞉ A) 18 B) 21 C) 24 D) 15 22. Find the product of the numbers whose HCF and LCM are 8 and 40 respectively. A) 240 B) 300 C) 320 D) 360 23. Find the smallest number divisible by the numbers 8, 16, 20 and 32. A) 120 B) 200 C) 144 D) 160 24. The HCF of 1020, 850 and 1156 is꞉ A) 28 B) 24 C) 34 D) 22 25. Divide the LCM of the 35 and 42 by the HCF of 32 and 40. A) 26.375 B) 26.125 C) 26.000 D) 26.250 26. The numbers 73, 115 and 185 are divided a by number to leave the same remainder. Find the greater possible such number. MULTIPLE AND FACTOR p−q−1 r−s p = − 3 4 p = 3 4 p = 3 4 p = − 3 4 LCM AND HCF 14 120 14 175 12 175 11 120 CHAPTER꞉ 1 NUMBER SYSTEM 1