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135 Views

Question : Soparrkar and the logo of his worldwide initiative "Dance for a Cause" are being printed on an official postage stamp issued by the _______________ government.

Option 1: Bangladesh

Option 2: Sri Lanka

Option 3: Bhutan

Option 4: Nepal

Team Careers360 11th Jan, 2024

Correct Answer: Bhutan


Solution : The correct answer is Bhutan.

Sandip Soparrkar is an Indian choreographer, actor, columnist, and ballroom and Latin dancer who was born on October 6, 1964. He is the only Indian dancer and choreographer whose photo and the emblem of his global campaign "Dance for

11 Views

Question : Directions: Three of the following four numbers are alike in a certain way and one is different. Select the number that is different from the rest.

Option 1: 90

Option 2: 165

Option 3: 195

Option 4: 170

Team Careers360 19th Jan, 2024

Correct Answer: 170


Solution : Let's check each option –
First option: 90; 90 ÷ 15 = 6
Second option: 165; 165 ÷ 15 = 11
Third option: 195; 195 ÷ 15 = 13
Fourth option: 170; 170 is not divisible by 15.

So, only the fourth option doesn't follow

29 Views

Question : The following line graph shows the exports by company A and company B (in crores) over the five years 2010 to 2014.


In which year, the difference between the exports from company A and company B was maximum? (Currency is Indian rupees.)

Option 1: 2013

Option 2: 2014

Option 3: 2012

Option 4: 2011

Team Careers360 15th Jan, 2024

Correct Answer: 2014


Solution : From the given graph:
The difference in the year 2010 = 150 – 100 = 50
The difference in the year 2011 = 120 – 80 = 40
The difference in the year 2012 = 120 – 100 = 20
The difference in the year

29 Views

Question : The value of $\frac{(2.53)^3+(2.47)^3}{25.3 \times 25.3-624.91+24.7 \times 24.7}$ is 5 × 10k, where the value of k is:

Option 1: –2

Option 2: –1

Option 3: 1

Option 4: 2

Team Careers360 20th Jan, 2024

Correct Answer: –2


Solution : $\frac{(2.53)^3+(2.47)^3}{25.3 \times 25.3-624.91+24.7 \times 24.7}$
$\Rightarrow \frac{(2.53)^3+(2.47)^3}{25.3 \times 25.3-624.91+24.7 \times 24.7} = 5\times 10^{k}$
$\Rightarrow \frac{(2.53+2.47)(2.53^{2}+2.47^{2}-2.53\times 2.47)}{100\times2.53 \times 2.53-100\times6.2491+100\times2.47 \times 2.47} = 5\times 10^{k}$
$\Rightarrow \frac{(2.53+2.47)(2.53^{2}-6.2491+2.47^{2})}{10^{2}(2.53 \times 2.53-6.2491+2.47 \times 2.47)} = 5\times 10^{k}$
$\Rightarrow (2.53+2.47)\times10^{-2}=5\times 10^{k}$
$\Rightarrow 5\times10^{-2}=5\times 10^{k}$
$\therefore k=-2$
Hence, the correct answer

17 Views

Question : Directions: In the following question, some parts of the sentence have errors, and some are correct. Find out which part of the sentence has an error. The number of that part is the answer. If a sentence is error-free, your answer is "No Error."

He stated that (1) / he prefers (2) / tea than coffee. (3) / No Error (4)

Option 1: (1)

Option 2: (2)

Option 3: (3)

Option 4: (4)

Team Careers360 18th Jan, 2024

Correct Answer: (3)


Solution : The sentence contains an error in part three: "tea than coffee".

The word "than" should be replaced with "to" to make the sentence grammatically correct. "To" is an appropriate preposition for expressing preference.

The correct sentence is, "He stated that he prefers

27 Views

Question : Comprehension:
Read the given passage and answer the questions that follow.

What if globally designed products could radically change how we work, produce, and consume? Several examples across continents show the way we are producing and consuming goods could be improved by relying on globally shared digital resources, such as design, knowledge, and software.
Imagine a prosthetic hand designed by geographically dispersed communities of scientists, designers, and enthusiasts collaboratively via the web. All knowledge and software related to the hand is shared globally as a digital commons. People from all over the world who are connected online and have access to local manufacturing machines (from 3D printing and CNC machines to low-tech crafts and tools) can, ideally with the help of an expert, manufacture a customised hand. This is the case of the Open Bionics project, which produces designs for robotic and bionic devices.
There are no patent costs to pay for. Less transportation of materials is needed, since a considerable part of the manufacturing takes place locally; maintenance is easier, products are designed to last as long as possible, and costs are thus much lower.

Question:
Which of the following is NOT a globally shared digital resource?

Option 1: knowledge

Option 2: design

Option 3: automobile

Option 4: software

Team Careers360 10th Jan, 2024

Correct Answer: automobile


Solution : The third option is the correct answer.

The term "automobile" is not a globally shared digital resource, according to the information provided in the passage. The passage mentions globally shared digital resources such as design, knowledge, and software but does not include automobiles in this

15 Views

Question : At high doses, _____________kills cancer cells or slows their growth by damaging their DNA. Cancer cells whose DNA is damaged beyond repair stop dividing or die. When the damaged cells die, they are broken down and removed by the body.

Option 1: Chemotherapy

Option 2: Radiation therapy

Option 3: Surgery

Option 4: Physiotherapy

Team Careers360 17th Jan, 2024

Correct Answer: Radiation therapy


Solution : The correct option is Radiation therapy.

Radiation therapy is a treatment modality that kills cancer cells. In radiation therapy, high doses of ionizing radiation are used to target and damage the DNA of cancer cells. This damage prevents the cancer cells from dividing and

66 Views

Question : Vikas covered a certain distance by bike. If he covers 40% of the distance at 40 km/hr, 50% of the distance at 25 km/hr and the remaining 10% distance at 10 km/hr. Find his average speed over the whole distance.

Option 1: 25 km/hr

Option 2: 28 km/hr

Option 3: 26 km/hr

Option 4: 30 km/hr

Team Careers360 12th Jan, 2024

Correct Answer: 25 km/hr


Solution : Given, Vikas covers 40% of the distance at 40 km/hr, 50% of the distance at 25 km/hr, and the remaining 10% distance at 10 km/hr.
Let the total distance be $100x$
We know the average speed
= $\frac{\text{Total distance}}{\text{Sum of total speed}}$
= $\frac{100x}{\frac{100x\times40\%}{40}+\frac{100x\times50\%}{25}+\frac{100x\times10\%}{10}}$

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