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MCQ

General Ability MCQ - Practice Questions with Answers

Solve 15 General Ability questions for RAS/RPSC preparation.

Practice questions

Q1The following table shows number of registered vehicles in a city (in lakhs) in different years. Vehicle | 1990-91 | 2000-01 | 2010-11 Car | 4.77 | 9.27 | 25.38 Bus | 1.02 | 1.71 | 3.51 Truck | 2.46 | 5.04 | 11.04 Bike | 0.81 | 2.85 | 45.27 Others | 0.12 | 1.08 | 11.82 Total | 9.18 | 19.95 | 97.02 If percentage of increase of total number of vehicles from 2000-01 to 2010-11 is made equal to percentage of increase of total number of vehicles from 1990-91 to 2000-01, then total number of vehicles in 2010-11 would be equal to (in lakhs)?

A 42
B 42.5
C 43.95
D 43.36
Explanation

From 1990-91 to 2000-01, the total increased from 9.18 to 19.95 lakhs. If the same percentage increase applies again, the required 2010-11 total is 19.95 × (19.95/9.18) = 43.355..., which rounds to 43.36 lakhs. Hence option D is correct.

Q2A tree increases annually by 1/8th of its height. What will its height be after 2 years, if it stands today 64 cm high?

A 81 cm
B 75 cm
C 74 cm
D 72 cm
Explanation

The tree grows by 1/8 of its current height each year, so each year the height is multiplied by 9/8. Starting from 64 cm, after two years the height is 64 × 9/8 × 9/8 = 81 cm. Hence option A is correct.

Q3The value of k for which quadratic equation kx (x − 2) + 6 = 0 has equal roots are -

A 2√6
B 6
C 3√6
D 4
Explanation

Expanding the equation gives kx squared - 2kx + 6 = 0. For equal roots, the discriminant must be zero: (-2k) squared - 4(k)(6) = 0, giving 4k(k - 6) = 0. Since k = 0 would not make a quadratic equation, k = 6, so option B is correct.

Q4A group of 630 children are arranged in rows for a group photo session. Each row contains three less children than the row in front of it. What number of rows is not possible?

A 3
B 4
C 5
D 6
Explanation

If there are n rows with 3 fewer children in each next row, the row counts form an arithmetic progression with common difference -3. For 6 rows, the total becomes 6 times the first-row count minus 45; equating this to 630 gives the first row as 112.5, which is impossible. For 3, 4, and 5 rows, the first-row counts are integers, so option D is the number of rows not possible.

Q5The average of 25 results is 18. The average of first twelve of them is 14 and that of last twelve is 17. Find the thirteenth result -

A 78
B 74
C 66
D 70
Explanation

The total of 25 results is 25 x 18 = 450. The first twelve total 12 x 14 = 168, and the last twelve total 12 x 17 = 204. The thirteenth result is 450 - 168 - 204 = 78, so option A is correct.

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More questions

6In a tournament 14 teams play league matches. If each team plays against every other team once only then how many matches are played?

A105
B91
C85
D78

7√(2 + √3) . √(2 + √(2 + √3)) . √(2 + √(2 + √(2 + √3))) . √(2 - √(2 + √(2 + √3))) is equal to -

A1
B2
C4
D√6

82 cubes each of volume 64 cm³ are joined end to end. The surface area of the resulting cuboid is –

A128 cm²
B140 cm²
C150 cm²
D160 cm²

9Which of the following rational number lies between −4/5 and −2/3 ?

A−3/5
B−7/9
C−1/3
D−13/45

10Raju’s father’s age is 5 years more than three times of Raju’s age. Raju’s father is 44 years old, then age of Raju is -

A39 years
B12 years
C13 years
D14 years

11When 70 is added to 70% of a number, then obtained number is equal to 70% of 150. Number is equal to -

A35
B50
C70
D100

12A man completes half of a trip at 30 miles per hour and the other half at 60 miles per hour. If the whole trip is 20 miles, how much time will he take to complete the trip?

A30 minutes
B45 minutes
C60 minutes
D75 minutes

13Find the largest number of four digits which gives remainder 4 when divided by each 6,8,10 and 12?

A9984
B9964
C9946
D9944

14Find the angle between the hour hand and the minute hand of a clock, when the time is 3.25 -

A47½°
B45½°
C45°
D40°

15There are 120 students in a class, who read Maths or History or English. It is known that no student can read all three subjects. 24 read only Maths and History, 8 read only History and English and 21 read only Maths and English. 32 read only Maths and 13 only History. If 9 of the students who read only Maths start to read all three subjects, then find the percentage of students who read History?

A50%
B60%
C40%
DNone of these

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