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Staff Selection Commission Combined Graduate Level Exam

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Question : Select the most appropriate idiom/phrase that can substitute the underlined segment in the given sentence.

Vennela made a big fuss about a small problem.

Option 1: Get a taste of your own medicine.

Option 2: Barking up the wrong tree.

Option 3: Add insult to injury.

Option 4: A storm in a teacup.

Team Careers360 21st Jan, 2024

Correct Answer: A storm in a teacup.


Solution : The correct choice is the fourth option.

This idiom means making a great deal of fuss or commotion over a trivial or minor issue. It is the most suitable choice because it directly conveys the idea of creating a fuss over

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Question : Directions: In the following question, find the odd letter cluster from the given alternatives.

Option 1: ABBC

Option 2: PQQR

Option 3: WYYZ

Option 4: KLLM

Team Careers360 20th Jan, 2024

Correct Answer: WYYZ


Solution : Let's check the options –
First option: ABBC; A + 1 = B; B + 0 = B; B + 1 = C
Second option: PQQR; P + 1 = Q; Q + 0 = Q; Q + 1 = R
Third option: WYYZ; W

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Question : For the first time, the objective of self-reliance was incorporated in the ____ five-year Plan.

Option 1: third

Option 2: second

Option 3: fifth

Option 4: first

Team Careers360 22nd Jan, 2024

Correct Answer: third


Solution : The correct answer is third.

In India, the third five-year plan included the goal of self-reliance. It started in 1961 and ran until 1966. The plan's primary goals were to decrease poverty, boost employment and encourage economic expansion. The actual growth rate was only 2.4%,

193 Views

Question : Due to a price hike of 20%, 4 kg less sugar is available for Rs. 120. What is the initial price per kg of sugar?

Option 1: Rs. 5 per kg

Option 2: Rs. 4 per kg

Option 3: Rs. 6 per kg

Option 4: Rs. 5.5 per kg

Team Careers360 25th Jan, 2024

Correct Answer: Rs. 5 per kg


Solution : Let the initial price of the sugar be Rs. $x$ per kg.
Increase in price is 20%, it means increased price $=\frac{120x}{100}=\frac{6x}{5}$
According to the question,
Initial quantity – Current quantity = Reduction in quantity
⇒ $\frac{120}{x} -\frac{120}{ \frac{6x}{5}} = 4$

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Question : If $(a+\frac{1}{a})=–2$, then the value of $a^{1000}+a^{–1000}$ is:

Option 1: $2$

Option 2: $0$

Option 3: $1$

Option 4: $\frac{1}{2}$

Team Careers360 22nd Jan, 2024

Correct Answer: $2$


Solution : Given: $(a+\frac{1}{a})= -2$
$⇒\frac{a^2+1}{a}=-2$
$⇒a^2+2a+1=0$
$⇒(a+1)^2=0$
$\therefore a= -1$
So, $a^{1000} + \frac{1}{a^{1000}} = 1+1=2$
Hence, the correct answer is $2$.

101 Views

Question : A policeman follows a thief who is 600 m ahead of the policeman. If the policeman and the thief run at speeds of 10 km/hr and 8 km/hr, respectively, in how much time (in minutes), will the policeman catch the thief?

Option 1: 16

Option 2: 14

Option 3: 18

Option 4: 12

Team Careers360 20th Jan, 2024

Correct Answer: 18


Solution : Given: Speed of the policeman = 10 km/hr
Speed of the thief = 8 km/hr
The relative speed of the policeman to the thief = (10 – 8) = 2 km/hr
2 km/h = $2×\frac{1000}{60}=\frac{100}{3}$ m/min
Relative distance to be covered by policeman = 600

14 Views

Question : Which of the following is effective against tuberculosis ?

Option 1: Penicillin

Option 2: Chloromycetin

Option 3: Terramycin

Option 4: Streptomycin

Team Careers360 23rd Jan, 2024

Correct Answer: Streptomycin


Solution : The correct option is Stretomycin.

Streptomycin is an antibiotic that has historically proved successful against tuberculosis (TB). Streptomycin was one of the earliest antibiotics used to treat tuberculosis, and it played an important part in the disease's initial treatment. However, TB bacteria have gained resistance

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Question : A general of an army wants to form a square from 36562 armies. After an arrangement, he found some armies left. How many armies were left?

Option 1: 81

Option 2: 36

Option 3: 97

Option 4: 65

Team Careers360 20th Jan, 2024

Correct Answer: 81


Solution : Given: A general of an army wants to form a square from 36,562 armies.
To form a square from 36562 armies, we need to find the largest perfect square less than or equal to 36562.

The largest perfect square less than 36,562 is 191.
So,

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