SRCC GBO 2024 Question Paper

First, let us note down the table and find out the sum of the costs across the rows and columns:

If the exigencies double, the expense increases by 37.8 => The required % increase in expenses = 37.8/1088.5 * 100 = 3.4726 [Option-B]

First, let us note down the table and find out the sum of the costs across the rows and columns:

For the budget to be below 1050 lakhs, we must reduce the management budget by 1088.5 - 1050 = 38.5 => 9.625 per year.

In the year 2021, the % decrease = 9.625/22.5 * 100 = 42.777% = 42.78% [Option-A]

First, let us note down the table and find out the sum of the costs across the rows and columns:

The cost of materials increases by 5% each year from 2022 onwards:

=> We need to consider the costs of Bolster, Brace, Slabs and the other materials.

=> The increase in over cost is 5% of [120 + 67.5 + 18 + 27 + 112.5 + 90 + 24 + 31.5] = 24.525 [close to option-D]

First, let us note down the table and find out the sum of the costs across the rows and columns:

In the given pie charts , the percentage of revenue generated in four quarters of the year 2020 for a company is given.

The total revenue generated by the company was 225 million rupees in the year 2020. So, we have tabulated the revenue generated by the company in each quarter below.

Also, the second pie chart shows theprofit as a percentage of revenue generated for that respective quarter in 2020.

We have tabulated the profit generated by the company in each quarter below-

Now, on the basis of the information filled in the above table-

The profit was maximum in the first quarter. (Option B)

In the given pie charts , the percentage of revenue generated in four quarters of the year 2020 for a company is given.

The total revenue generated by the company was 225 million rupees in the year 2020. So, we have tabulated the revenue generated by the company in each quarter below.

Also, the second pie chart shows theprofit as a percentage of revenue generated for that respective quarter in 2020.

We have tabulated the profit generated by the company in each quarter below-

Now, on the basis of the information filled in the above table-

The average of profit (in million rupees generated in the $$1^{st}$$ and $$4^{th}$$ quarters is equal to

(17.43+12.39)/2 = 14.91 million rupees (Option A)

In the given pie charts , the percentage of revenue generated in four quarters of the year 2020 for a company is given.

The total revenue generated by the company was 225 million rupees in the year 2020. So, we have tabulated the revenue generated by the company in each quarter below.

Also, the second pie chart shows theprofit as a percentage of revenue generated for that respective quarter in 2020.

We have tabulated the profit generated by the company in each quarter below-

Now, on the basis of the information filled in the above table-

The profit (in rupees) of the company in the $$2^{nd}$$ quarter of the year 2020 is equal to 8.66 million rupees (Option B)

In the given pie charts , the percentage of revenue generated in four quarters of the year 2020 for a company is given.

The total revenue generated by the company was 225 million rupees in the year 2020. So, we have tabulated the revenue generated by the company in each quarter below.

Also, the second pie chart shows theprofit as a percentage of revenue generated for that respective quarter in 2020.

We have tabulated the profit generated by the company in each quarter below-

Now, on the basis of the information filled in the above table-

If x is the profit generated in the $$1^{st}$$ and $$2^{nd}$$ quarters and y is the profit generated in the $$3^{rd}$$ and $$4^{th}$$ quarters,

The value of x = 17.43+8.6 = 26.09

The value of y = 11.81+12.39 = 24.20

Hence, x > y (Option B is the correct answer.)

Marks obtained by Sumit in Hindi, English and Maths = 75+85+75 = 235
These marks were obtained out of 120+130+150 = 400

Giving the percentage marks obtained by Sumit to be$$\frac{235}{400}\times\ 100$$

Marks obtained by Sandhya in Hindi, English and Maths = 85+110+120 = 315
Giving the percentage marks obtained by Snadhya to be $$\frac{315}{400}\times\ 100$$

This would give their ratio to be, $$\frac{235}{400}\times\ 100\ :\ \frac{315}{400}\times\ 100$$
$$235:315$$
47:63

Therefore, Option C is the correct answer.

Marks obtained by Lokesh and Sumit in Hindi, English and Maths = (55+115+60) + (75+85+75) = 465

Marks obtained by Aman and Kartik in Economy, Accountancy and Geography would be (100+120+90) + (95+100+80) = 585

We are to find out what percentage of the second number is approximately the first number. 
We calculate this using$$\frac{465}{585}\times\ 100=\frac{31}{39}\times\ 100$$

The denominator is very close to 40, approximating the denominator to be 40; we get the percentage value to be 77.5%

Since we have approximated up the denominator, the value which we have gotten is actually smaller than the real value. Therefore, the real value would be a little higher than 77.5%

Of the given options, only 78.8% satisfy our requirements. 

Therefore, Option C is the correct answer.