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Staff Selection Commission Combined Higher Secondary Level Exam

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Question : By what name did Vinayak Savarkar form a secret organization of revolutionaries in 1904?

Option 1: Hindustan Republic Association

Option 2: Naujawan Bharat Sabha

Option 3: Abhinav Bharat

Option 4: Forward Bloc

Team Careers360 21st Jan, 2024

Correct Answer: Abhinav Bharat


Solution : The correct answer is Abhinav Bharat.

The Abhinav Bharat Society, which Vinayak Damodar Savarkar established in 1904, is the source of the name Abhinav Bharat. Before it was dissolved in 1952, the original group, which supported the armed revolution, was in charge of

17 Views

Question : Directions: In the following question, select the one that is different from the other three alternatives.

Option 1: BCDG

Option 2: GIJL

Option 3: PRSU

Option 4: UWXZ

Team Careers360 19th Jan, 2024

Correct Answer: BCDG


Solution : Let's check the options –
First option: BCDG; B + 1 = C; C + 1 = D; D + 3 = G
Second option: GIJL; G + 2 = I; I + 1 = J; J + 2 = L
Third option: PRSU; P

12 Views

Question : Who was the author of the famous book 'The Economic History of India'?

Option 1: Dadabhai Naoroji

Option 2: P. C. Dutta

Option 3: R. G. Bhandarkar

Option 4: R. C. Dutt

Team Careers360 21st Jan, 2024

Correct Answer: R. C. Dutt


Solution : The correct option is R.C. Dutt.

'The Economic History of India' is a book written by R. C. Dutt. Romesh Chunder Dutt (1848–1909) was an Indian civil servant, economic historian, and author known for his contributions to the field of economic history

3 Views

Question : Directions: In the following question a series is given, with one number missing. Choose the correct alternative from the given ones that will complete the series.
1, 7, 42, 210, 840, ?

Option 1: 1240

Option 2: 2640

Option 3: 1680

Option 4: 2520

Team Careers360 22nd Jan, 2024

Correct Answer: 2520


Solution : Given:
1, 7, 42, 210, 840, ?

Let's apply the pattern –
1 × 7 = 7; 7 × 6 = 42; 42 × 5 = 210; 210 × 4 = 840; 840 × 3 = 2520

So, 2520 is the missing number in the

4 Views

Question : Directions: If a mirror is placed on line AB, which of the answer figures is the right mirror image of the given figure?

Option 1:

Option 2:

Option 3:

Option 4:

Team Careers360 21st Jan, 2024

Correct Answer:


Solution : As per the mirror image properties, closer things appear close to the mirror in the reflection.
So, according to the above property and the information provided, the mirror is placed on the right side of the figure (on line AB). So, the left side of the

9 Views

Question : Directions: In the question, a sentence is given with a blank to be filled in with an appropriate word. Four alternatives are suggested for each question. Choose the correct alternative out of the four alternatives.

We heard that Richards ____ their house recently.

Option 1: Will shift

Option 2: Are shifting

Option 3: Had shifted

Option 4: Have shifted

Team Careers360 21st Jan, 2024

Correct Answer: Had shifted


Solution : The correct choice to fill in the blank is the third option.

When two actions happened in the past, the past perfect tense is used to denote the action that happened earlier than the other. In this case, the action of shifting occurred before

11 Views

Question : Directions: Find out the numbers that would fit in the second-row and third-row middle and last blank spaces (?) respectively. 

18 23 16
17 19 ?
22 ? ?

Option 1: 26, 24, 25

Option 2: 15, 21, 20

Option 3: 21, 15, 20

Option 4: 25, 24, 26

Team Careers360 24th Jan, 2024

Correct Answer: 15, 21, 20


Solution : Given:

18 23 16
17 19 ?
22 ? ?

Here, the sum of the numbers in a row and the sum of the numbers in a column are equal to 57.

In the first row; 18 + 23 + 16 = 57

15 Views

Question : If (sin $\alpha$ + cosec $\alpha$)2 + (cos $\alpha$ + sec $\alpha$)2 = k + tan2 $\alpha$ + cot2 $\alpha$, then the value of k is:

Option 1: 1

Option 2: 7

Option 3: 3

Option 4: 5

Team Careers360 25th Jan, 2024

Correct Answer: 7


Solution : (sin $\alpha$ + cosec $\alpha$)2 + (cos $\alpha$ + sec $\alpha$)2 = k + tan2 $\alpha$ + cot2 $\alpha$
Taking the left-hand side of the expression, we get,
(sin $\alpha$ + cosec $\alpha$)2 + (cos $\alpha$ + sec $\alpha$)2 

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