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Staff Selection Commission Multi Tasking Staff Exam

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Question : Select the most appropriate meaning of the bracketed idiom in the given sentence.

She invited (all and sundry) to her party.

Option 1: To take reckless risks

Option 2: To remove a misapprehension

Option 3: To suffer humiliation

Option 4: Everyone without distinction

Team Careers360 20th Jan, 2024

Correct Answer: Everyone without distinction


Solution : The correct choice is the fourth option.

Explanation:

The idiom refers to inviting or including absolutely everyone without making any distinctions or exclusions. In the sentence provided, it means that she invited absolutely everyone to her party without leaving anyone out.

Therefore, the

16 Views

Question : Choose the word that means the same as the given word.
Abide

Option 1: Repudiate

Option 2: Decamp

Option 3: Dwell

Option 4: Vamoose

Team Careers360 20th Jan, 2024

Correct Answer: Dwell


Solution : The third option is correct.

Abide means to accept or act in accordance with a rule, decision, or recommendation. It can also mean to tolerate or endure. Dwell means to live in a particular place or to remain for a certain period. In this case,

9 Views

Question : A sum of money at simple interest amounts to INR 610 in 3 years and to INR 650 in 4 years. The sum is:

Option 1: INR 610

Option 2: INR 570

Option 3: INR 550

Option 4: INR 490

Team Careers360 24th Jan, 2024

Correct Answer: INR 490


Solution : Amount for 3 years = INR 610
Amount for 4 years = INR 650
Simple interest = Amount – Principal
Simple interest for third year = 650 – 610 = INR 40
Total simple interest for 3 years = 40 × 3 = INR

13 Views

Question : Directions: If A denotes addition, B denotes multiplication, C denotes subtraction, and D denotes division, then what will be the value of the following equation?
8 B 4 A 7 C 21 = ?

Option 1: 18

Option 2: 26

Option 3: 21

Option 4: 16

Team Careers360 25th Jan, 2024

Correct Answer: 18


Solution : Given:
A denotes addition, B denotes multiplication, C denotes subtraction, and D denotes division.
8 B 4 A 7 C 21 = ?

The equation after replacing the letters will be –
= 8 × 4 + 7 – 21
= 32 + 7 –

13 Views

Question : "Autobiography of an Unknown Indian" was written by:

Option 1: R. K. Narayan

Option 2: Nirad C. Chaudhuri

Option 3: R. K. Laxman

Option 4: Rajmohan Gandhi

Team Careers360 20th Jan, 2024

Correct Answer: Nirad C. Chaudhuri


Solution : The correct answer is Nirad C. Chaudhuri.

The 1951 autobiography of Indian author Nirad C. Chaudhuri is titled The Autobiography of an Unknown Indian. It is regarded as a masterpiece of the twentieth century. This book tells the tale of a sensitive

13 Views

Question : Directions: In the following question a series is given, with one term missing. Choose the correct alternative from the given ones that will complete the series.
26, 22, 20, 16, 14, ?

Option 1: 8

Option 2: 4

Option 3: 12

Option 4: 10

Team Careers360 25th Jan, 2024

Correct Answer: 10


Solution : Given:
26, 22, 20, 16, 14, ?

Subtract 4 and 2 alternately from the previous terms.
26 – 4 = 22; 22 – 2 = 20; 20 – 4 = 16; 16 – 2 = 14; 14 – 4 = 10

So, the next term

16 Views

Question : If $\frac{P}{2}=\frac{Q}{5}=\frac{R}{6}$, then what is the value of $P^2:(P+Q)^2:(Q+R)^2$?

Option 1: 10 : 56 : 169

Option 2: 4 : 49 : 121

Option 3: 9 : 64 : 144

Option 4: 16 : 10 : 125

Team Careers360 23rd Jan, 2024

Correct Answer: 4 : 49 : 121


Solution : Given: The expression is $\frac{P}{2}=\frac{Q}{5}=\frac{R}{6}$.
Let $\frac{P}{2}=\frac{Q}{5}=\frac{R}{6}=k$.
⇒ $P=2k, Q=5k, R=6k$
The value of $P^2:(P+Q)^2:(Q+R)^2$
$=(2k)^2:(2k+5k)^2:(5k+6k)^2$
$=4k^2:(7k)^2:(11k)^2$
$=4k^2:49k^2:121k^2$
$=4:49:121$
Hence, the correct answer is 4 : 49 : 121.

19 Views

Question : Simplify $\sqrt{3\tfrac{33}{64}}+\sqrt{9\tfrac{1}{7}} × 2\sqrt{3\tfrac{1}{9}}$

Option 1: $\frac{45}{256}$

Option 2: $1\tfrac{17}{28}$

Option 3: $4\tfrac{3}{8}$

Option 4: $2\tfrac{3}{16}$

Team Careers360 20th Jan, 2024

Correct Answer: $2\tfrac{3}{16}$


Solution : Given: $\sqrt{3\tfrac{33}{64}}+\sqrt{9\tfrac{1}{7}} × 2\sqrt{3\tfrac{1}{9}}$
After simplifying this expression,
⇒ $\sqrt{\frac{225}{64}}+\sqrt{\frac{64}{7}}×\sqrt{\frac{112}{9}}$
⇒ $\frac{15}{8}+\frac{32}{3}$
⇒ $\frac{45+256}{24}$
⇒ $\frac{301}{24}$
⇒ $12\frac{13}{24}$

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