The SSC (Staff Selection Commission) exams are crucial for students aspiring to secure government jobs in India. Mastering SSC MCQ and objective questions is essential for enhancing your exam preparation and boosting your scores. By practicing these questions, you can identify important topics and improve your understanding of key concepts, ensuring you are well-prepared for your exams.
What You Will Practise Here
Basic Mathematics and Quantitative Aptitude
General Intelligence and Reasoning
General Awareness and Current Affairs
English Language and Comprehension
Important formulas and definitions
Diagrams and visual representations of concepts
Previous years' SSC exam questions
Exam Relevance
Understanding SSC topics is vital as they frequently appear in various exams like CBSE, State Boards, NEET, and JEE. The pattern of questions often includes multiple-choice questions that test not only your knowledge but also your analytical skills. Familiarity with SSC MCQ questions can significantly enhance your performance in these competitive exams, as many of the concepts overlap.
Common Mistakes Students Make
Misinterpreting the question stem, leading to incorrect answers.
Neglecting to review basic formulas, which can result in calculation errors.
Overlooking the importance of time management during practice.
Failing to read all options carefully before selecting an answer.
Relying solely on rote memorization instead of understanding concepts.
FAQs
Question: How can I improve my score in SSC MCQ questions? Answer: Regular practice of SSC objective questions and understanding the underlying concepts will help improve your score significantly.
Question: Are previous years' SSC questions helpful for preparation? Answer: Yes, solving previous years' questions can provide insights into the exam pattern and frequently asked topics.
Start your journey towards success by solving SSC practice MCQs today! Test your understanding and build your confidence for the upcoming exams.
Q. Two cars start from the same point and drive in opposite directions. Car A travels at 70 km/h and Car B at 90 km/h. How far apart will they be after 1 hour?
A.
160 km
B.
150 km
C.
140 km
D.
130 km
Solution
Distance apart = (Speed of A + Speed of B) × Time = (70 km/h + 90 km/h) × 1 h = 160 km.
Q. Two cars start from the same point and travel in opposite directions. Car A travels at 70 km/h and Car B at 50 km/h. How far apart will they be after 2 hours?
Q. Two cars start from the same point and travel in opposite directions. Car A travels at 70 km/h and Car B at 90 km/h. How far apart will they be after 2 hours?
A.
320 km
B.
340 km
C.
360 km
D.
380 km
Solution
Relative speed = 70 km/h + 90 km/h = 160 km/h. Distance apart after 2 hours = 160 km/h × 2 h = 320 km.
Q. Two cars start from the same point and travel in opposite directions. Car A travels at 70 km/h and Car B at 90 km/h. How far apart will they be after 1 hour?
A.
160 km
B.
150 km
C.
140 km
D.
130 km
Solution
Distance apart = (Speed of A + Speed of B) × Time = (70 km/h + 90 km/h) × 1 h = 160 km.
Q. Two cyclists start from the same point and ride in opposite directions. Cyclist A rides at 12 km/h and Cyclist B at 16 km/h. How far apart will they be after 1.5 hours?
A.
42 km
B.
48 km
C.
54 km
D.
60 km
Solution
Distance apart = (Speed of A + Speed of B) × Time = (12 km/h + 16 km/h) × 1.5 h = 42 km.
Q. Two cyclists start from the same point and ride in the same direction. Cyclist A rides at 12 km/h and Cyclist B at 15 km/h. How long will it take for Cyclist B to be 9 km ahead of Cyclist A?
A.
3 hours
B.
4 hours
C.
5 hours
D.
6 hours
Solution
Relative speed = 15 km/h - 12 km/h = 3 km/h. Time = Distance / Speed = 9 km / 3 km/h = 3 hours.
Q. Two cyclists start from the same point and ride in the same direction. Cyclist A rides at 12 km/h and Cyclist B at 15 km/h. How far apart will they be after 2 hours?
A.
3 km
B.
4 km
C.
5 km
D.
6 km
Solution
Relative speed = 15 km/h - 12 km/h = 3 km/h. Distance apart = Relative speed × Time = 3 km/h × 2 h = 6 km.
Q. Two cyclists start from the same point and ride in the same direction. Cyclist A rides at 10 km/h and Cyclist B at 15 km/h. How far apart will they be after 2 hours?
A.
5 km
B.
10 km
C.
15 km
D.
20 km
Solution
Relative speed = 15 km/h - 10 km/h = 5 km/h. Distance apart = Relative speed × Time = 5 km/h × 2 h = 10 km.
Q. Two tangents are drawn from a point outside a circle. If the lengths of the tangents are 7 units each, what is the distance from the point to the center of the circle?
A.
7
B.
10
C.
14
D.
√(49 + r²)
Solution
The distance from the point to the center is given by the Pythagorean theorem: distance = √(tangent length² + radius²) = √(7² + r²).
Q. Two trains start from the same point and travel in opposite directions. Train A travels at 80 km/h and Train B at 100 km/h. How far apart will they be after 2 hours?
A.
360 km
B.
320 km
C.
280 km
D.
240 km
Solution
Distance = (Speed of A + Speed of B) × Time = (80 km/h + 100 km/h) × 2 hours = 360 km.