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18 Views

Question : Directions: What should come in place of (?) in the given series?
12, 15, 20, 27, 38, ?

Option 1: 52

Option 2: 47

Option 3: 51

Option 4: 49

Team Careers360 25th Jan, 2024

Correct Answer: 51


Solution :  Given:
12, 15, 20, 27, 38, ?

Add the consecutive prime numbers (starting from 3) to the previous term to obtain the next term.
12 + 3 = 15; 15 + 5 = 20; 20 + 7 = 27; 27 + 11 = 38; 38

13 Views

Question : The first English factory was set up on the banks of the river Hugli in ______.

Option 1: 1645

Option 2: 1651

Option 3: 1648

Option 4: 1640

Team Careers360 25th Jan, 2024

Correct Answer: 1651


Solution : The correct option is 1651.

The first English factory in India was established on the banks of the river Hugli in 1651 at Hugli (now Haldia), West Bengal. This marked the beginning of the British East India Company's trade in India, eventually leading to

14 Views

Question : Who among the following cricketers won the 2019 Sir Garfield Sobers Trophy for the ICC Player of the Year, announced in January 2020?

Option 1: Rohit Sharma

Option 2: Pat Cummins

Option 3: Ben Stokes

Option 4: . Virat Kohli

Team Careers360 25th Jan, 2024

Correct Answer: Ben Stokes


Solution : The correct answer is Ben Stokes

Ben Stokes won the 2019 Sir Garfield Sobers Trophy for the ICC Player of the Year, which was announced in January 2020. The Sir Garfield Sobers Trophy is associated with cricket, and it is given annually by

17 Views

Question : The marked price of a pen is Rs. 5000. The shopkeeper gives two successive discounts of 15 percent and b percent to the customer. If the customer pays Rs. 4080 for the pen, then what is the value of b?

Option 1: 3 percent

Option 2: 5 percent

Option 3: 7.5 percent

Option 4: 4 percent

Team Careers360 25th Jan, 2024

Correct Answer: 4 percent


Solution : We know, For two successive discounts, Selling price = $\frac{100-\text{Discount}_1\%}{100}× \frac{100-\text{Discount}_2\%}{100}×$ marked price
$⇒4080=\frac{100-15}{100}×\frac{100-b}{100}×5000$
$⇒4080=\frac{17}{20}×\frac{100-b}{100}×5000$
$⇒24×4=(100-b)$
$\therefore b=4\%$
Hence, the correct answer is 4 percent.

47 Views

Question : Directions: Count the number of triangles in the following figure.

Option 1: 27

Option 2: 23

Option 3: 29

Option 4: 31

Team Careers360 25th Jan, 2024

Correct Answer: 29


Solution : The given figure can be labelled as shown below –

Now, in the above figure, there are a total of 29 triangles. They are ADB, BDC, ADC, CMD, CML, LME, DME, CDE, CEL, DEL, CDL, EFL, FGL, EGL, GLN, KLN, KNH, GHN, GHL, GHK, GKL,

9 Views

Question : The Indian Constitution borrowed the "Procedure of Amending the Constitution" from the constitution of __________.

Option 1: France

Option 2: South Africa

Option 3: United Kingdom

Option 4: Australia

Team Careers360 25th Jan, 2024

Correct Answer: South Africa


Solution : The correct answer is South Africa.

The competence of Parliament to modify the Constitution and its procedures is covered in Article 368 of Part XX of the Constitution. It declares that the Parliament may add to, change, or remove any provision from the

14 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.

All teachers agree that Paresh is the __________ intelligent boy in his class.

Option 1: more

Option 2: most

Option 3: very

Option 4: only

Team Careers360 24th Jan, 2024

Correct Answer: most


Solution : The correct choice is the second option.

Explanation: 

Most intelligent is the superlative form, indicating that Paresh is the most intelligent boy in his class, and it doesn't require a comparison with other students.

Therefore, the complete sentence is: All teachers agree that Paresh

15 Views

Question : If $k^4+\frac{1}{k^4}=47$, then what is the value of $k^3+\frac{1}{k^3}$?

Option 1: 4.5

Option 2: 54

Option 3: 18

Option 4: 9

Team Careers360 25th Jan, 2024

Correct Answer: 18


Solution : Given, $k^4+\frac{1}{k^4}=47$
Adding 2 on both sides,
⇒ $k^4+\frac{1}{k^4}+2=47+2$
⇒ $(k^2)^2+\frac{1}{(k^2)^2}+2\times k^2\times \frac{1}{k^2}=49$
⇒ $(k^2+\frac{1}{k^2})^2=49$
⇒ $k^2+\frac{1}{k^2}=7$
Again adding 2 on both sides,
$k^2+\frac{1}{k^2}+2=7+2$
⇒ $(k+\frac{1}{k})^2=9$
⇒ $k+\frac{1}{k}=3$
cubing both sides, we get,
⇒ $k^3+\frac{1}{k^3}+3×k\times \frac{1}{k}(k+\frac{1}{k})=27$
⇒ $k^3+\frac{1}{k^3}+3×3=27$
$\therefore k^3+\frac{1}{k^3}=27-9=18$
Hence, the correct answer is

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