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Question : Directions: In a certain code language, CHART is written as GDASS. How will INDEX be written in that language?

Option 1: MIDWF

Option 2: MJDWF

Option 3: MDJWF

Option 4: MWDJF

Team Careers360 25th Jan, 2024

Correct Answer: MJDWF


Solution : Given:
CHART is written as GDASS.

Add and subtract 1 from the place value of the letters of CHART and the middle letter of the word will remain the same then shuffle the position of the letters as shown below to get the required code.


121 Views

Question : By selling 100 notebooks, a shopkeeper gains the selling price of 20 notebooks. What is his gain percentage?

Option 1: 62.4%

Option 2: 22.5%

Option 3: 50.4%

Option 4: 25%

Team Careers360 24th Jan, 2024

Correct Answer: 25%


Solution : Given: By selling 100 notebooks, a shopkeeper gains the selling price of 20 notebooks.
Use the formula, Profit = SP – CP where SP is the selling price and CP is the cost price.
Let the CP of the notebook be INR $x$.
According to

49 Views

Question : The following bar chart shows the trends of foreign direct investment (FDI) into India from all over the world.


What was the average of India's FDI over the years 1992–1995 (rounded off to the nearest integer)?

Option 1: 7

Option 2: 8

Option 3: 10

Option 4: 9

Team Careers360 24th Jan, 2024

Correct Answer: 10


Solution : India's FDI in the year 1992 = 5.7
India's FDI in the year 1993 = 10.15
India's FDI in the year 1994 = 12.16
India's FDI in the year 1995 = 10.12
$\therefore$ Average India's FDI over the years 1992–1995 = $\frac{(5.7+10.15+12.16+10.12)}{4}$ = 9.5325 $\approx$

14 Views

Question : What would you call the area under the curve of a velocity-time graph included between itself and two-time ordinates?

Option 1: Velocity

Option 2: Displacement

Option 3: Acceleration

Option 4: Speed

Team Careers360 23rd Jan, 2024

Correct Answer: Displacement


Solution : The correct option is Displacement.

The area under the curve of a velocity-time graph, between the curve and two specific time axes, represents the displacement of an object during that time interval. This is based on the fact that the area under the velocity-time curve

11 Views

Question : Who gave the slogan, 'Dilli Chalo' ?

Option 1: Lal Bahadur Shastri

Option 2: Jawaharlal Nehru

Option 3: Subhash Chandra Bose

Option 4: G.K. Gokhale

Team Careers360 24th Jan, 2024

Correct Answer: Subhash Chandra Bose


Solution : Correct Answer is Subhash Chandra Bose

Netaji Subhash Chandra Bose is credited with creating the "Dilli chalo" slogan, which he uttered during the Indian National Army (INA) movement. The address served as a rallying cry for the Indian National Army (INA), which Bose

9 Views

Question : Fill in the blank with an appropriate option.
Pandavas returned to Hastinapur after their thirteen years of________.

Option 1: acceptance

Option 2: entertainment

Option 3: eminence

Option 4: exile

Team Careers360 24th Jan, 2024

Correct Answer: exile


Solution : The correct choice is the second option.

Exile:

This term refers to the state of being barred or banned from one's native country, often as a form of punishment. In the context of the Pandavas, they were sent into exile for thirteen years as per

28 Views

Question : If 30% of (B – A) = 18% of (B + A), then the ratio A : B is equal to:

Option 1: 4 : 1

Option 2: 1 : 4

Option 3: 5 : 4

Option 4: 5 : 9

Team Careers360 25th Jan, 2024

Correct Answer: 1 : 4


Solution : Given: 30% × (B – A) = 18% × (B + A)
⇒ $\frac{30}{100}$ × (B – A) = $\frac{18}{100}$ × (B + A)
⇒ 5 × (B – A) = 3 × (B + A)
⇒ 5B – 5A = 3B +

13 Views

Question : The value of $(\operatorname{cosec}A+\cot A)(1 - \cos A)$ is:

Option 1: $\cos A$

Option 2: $\tan A$

Option 3: $\cot A$

Option 4: $\sin A$

Team Careers360 23rd Jan, 2024

Correct Answer: $\sin A$


Solution : $(\operatorname{cosec}A+\cot A)(1 - \cos A)$
$=\left(\frac{1}{\sin A} + \frac{\cos A}{\sin A}\right)(1 - \cos A)$
$=\left(\frac{1 + \cos A}{\sin A}\right)(1 - \cos A)$
$=\frac{1 - \cos^2 A}{\sin A}$
$=\frac{\sin^2 A}{\sin A}$ [We know that $1 - \cos^2 A = \sin^2 A$]
$=\sin A$
Hence, the

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