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New Type DI Line Chart MBA CET Actual Questions

Mba CET new type DI Actual questions

 A battery is sold by four different shops A, B, C and D. The chart given below shows the percentage of discount

offered by each shop for in three different years 2015, 2016 and 2017. Marked price, as well as the cost price

of the battery, is the same for each shop in a particular year unless mentioned otherwise.



 1. Marked price of battery increases by 20% every year with respect to previous year.

Average of marked price of battery for the year 2014, 2015 and 2016 is Rs. 1820. Profit

percent earned by shop D on selling a battery in 2017 was 38.24%. Find the difference

between profit percentage of shop B and C in 2015 if cost price of battery increases by

Rs. 150 with respect to previous year.

A. 12% 

B. 10% 

C. 15% 

D. 20% 

E. 16%

2. Profit earned by shop C each year was same. Increase in marked price of battery from

2016 to 2017 was twice the increase in marked price of battery from 2015 to 2016.

Both selling price and cost price for shop C increased by Rs. 100 from 2016 to 2017.

Battery is marked up Rs. 700 and Rs. 1600 above the cost price in 2016 and 2017

respectively. What is the profit earned by shop A in 2015? (Phentermine)

A. Rs. 120 

B. Rs. 100 

C. Rs. 140 

D. Rs. 50 

E. Rs. 200

 3. Ratio of cost price of battery in 2015 : 2016 : 2017 was 2 : 4 : 5. Ratio of selling price at

shop D in 2015 :2 016:2017 was 7 : 12 : 16. Average of profit earned by A and C in 2016

was Rs. 400 and total profit earned by B in three years is Rs. 970. Find the difference

of discount offered by C in 2015 and 2017.

A. Rs. 650 

B. Rs. 450 

C. Rs. 750 

D. Rs. 700 

E. Rs. 550


4. Marked price in 2017 was Rs. 8000 and marked price in 2016 was same as the selling

price at shop A in 2017. Cost price in 2016 was same as the selling price at shop D in

2015. Profit percent earned by A in 2016 was 36%. If cost price in 2015 was Rs. 2295

then find the ratio of profit earned by shop B in 2015 to shop C in 2016.

A. 5 : 8 

B. 1 : 3 

C. 2 : 3 

D. 3 : 4 

E. 7 : 9


5. Selling price at shop B in 2015 and 2016 was Rs. 2400 and Rs. 2800 respectively and

selling price at shop D in 2017 was Rs. 3840. Ratio of profit earned by A to C in 2016

was 2:3. If cost prices were in an increasing AP with passing years with a common

difference of Rs. 400, find the difference between profit earned by A in 2015 and in

2017.

A. Rs. 840 

B. Rs. 800 

C. Rs. 780 

D. Rs. 720 

E. Rs. 700


Explanation

Question1-

 Let marked price of battery in 2014 was Rs. x

Marked price of battery in 2015 was 120% of x = Rs. 1.2x

Marked price of battery in 2016 was 120% of 1.2x = Rs. 1.44x

So x + 1.2x + 1.44x = 1820 3

3.64x = 5460

x = 1500

Marked price of battery in 2017 = 120% of 1.44x = 1.728x = Rs. 2592

Selling price of battery at shop D in 2017 = 80% of 2592 = Rs. 2073.6

Let cost price of battery in 2017 was Rs. y

So y + 38.24% of y = 2073.6

y =2073.6/138.24 × 100 = Rs. 1500 

Cost price of battery in 2015 = 1500 – 150 – 150 = Rs. 1200

Marked price of battery in 2015 = 1.2x = Rs. 1800

For shop B in 2015:

Selling price = 75% of 1800 = Rs. 1350

Profit % = 1350 – 1200/1200 × 100 = 12.5%

For shop C in 2015:

Selling price = 85% of 1800 = Rs. 1530 

Profit % = 1530 – 1200/1200 × 100 = 27.5%  Difference in profit percentage = 27.5 – 12.5 = 15% Hence, option C is correct.



Question 2-

 Let marked price of battery in 2015 was Rs. x

Increase in marked price of battery in 2016 from 2015 was Rs. y

Marked price of battery in 2016 = Rs. (x + y)

According to question:

Increase in marked price of battery in 2017 from 2016 was Rs. 2y

Marked price of battery in 2017 = Rs. (x + y + 2y) = Rs. (x + 3y)

Let selling price of battery in 2016 was Rs. b

Selling price of battery in 2017 was Rs. (b + 100)

Selling price of battery in 2016 = 80% of (x + y)

Selling price of battery in 2017 = 60% of (x + 3y)

So 80% of (x + y) = b ——-(1)

And 60% of (x + 3y) = b + 100

60% of (x + 3y) – 100 = b —–(2)

From (1) and (2)

0.8x + 0.8y = 0.6x + 1.8y – 100

y – 0.2x = 100

Let cost price of battery in 2016 was Rs. a

Cost price of battery in 2017 was Rs. (a + 100)

Marked cost price of battery in 2016 = Rs. (a + 700)

Marked cost price of battery in 2017 = Rs. (a + 100 + 1600) = Rs. (a + 1700)

So x + y = a + 700

x + y – 700 = a —–(3)

And x + 3y = a + 1700

x + 3y – 1700 = a —-(4)

From (3) and (4)

x + y – 700 = x + 3y – 1700

2y = 1000

y = 500

x =

y – 100 = 2000 0.2

a = x + y – 700 = 1800

b = 80% of (x + y) = 2000

Profit earned by shop C in 2017 = 2000 – 1800 = Rs. 200

marked price of battery in 2015 = Rs. 2000

Selling price of battery at shop C in 2015 = 85% of 2000 = Rs. 1700

Selling price of battery in 2015 = 1700 – 200 = Rs. 1500

Selling price of battery at shop A in 2015 = 80% of 2000 = Rs. 1600

Profit earned by shop A in 2015 = 1600 – 1500 = Rs. 100

Hence, option B is correct.



Question 3-

 Let cost price of battery in 2015, 2016 and 2017 was Rs. 2z, Rs. 4z and Rs. 5z respectively, and

Selling price of battery at shop D in 2015, 2016 and 2017 was Rs. 7y, Rs. 12y and Rs. 16y respectively.

70% of Marked price of battery in 2015 = Rs. 7y

Marked price of battery in 2015 = Rs. 10y

Similarly,

Marked price of battery in 2016 = Rs. 16y

Marked price of battery in 2017 = Rs. 20y

Selling price of battery at shop A in 2016 = 70% of 16y = 11.2y

Selling price of battery at shop C in 2016 = 80% of 16y = 12.8y

Profit of shop A in 2016 = 11.2y – 4z

Profit of shop C in 2016 = 12.8y – 4z

So 11.2y – 4z + 12.8y – 4z = 400 × 2

24y – 8z = 800

3y – z = 100 ———-(1)

Selling price of battery at shop B in 2015 = 75% of 10y = 7.5y

Selling price of battery at shop B in 2016 = 70% of 16y = 11.2y

Selling price of battery at shop B in 2017 = 65% of 20y = 13y

So 7.5y + 11.2y + 13y – 2z – 4z – 5z = 970

31.7y – 11z = 970

31.7y – 11 x (3y – 100) = 970 [from (1)]

31.7y – 33y = 970 – 1100

1.3y = 130

y = 100

z = 200

Discount offered by C in 2015 = 15% of 10y = Rs. 150

Discount offered by C in 2017 = 40% of 20y = Rs. 800

Difference = 800 – 150 = Rs. 650

Hence, option A is correct.



Question 4-

 Marked price in 2016 = 85% of 8000 = Rs. 6800

Selling price at shop A in 2016 = 70% of 6800 = Rs. 4760

Let the cost price in 2016 was Rs. a

So a + 36% of a = 4760

a =4760/1036= Rs. 3500 

Selling price at shop D in 2015 = Rs. 3500

70% of Marked price in 2015 = 3500

Marked price in 2015 = 3500/0.7 = Rs. 5000 

Selling price at shop B in 2015 = 75% of 5000 = Rs. 3750

Profit earned by shop B in 2015 = 3750 – 2295 = Rs. 1455

Selling price at shop C in 2016 = 80% of 6800 = Rs. 5440

Profit earned by shop C in 2016 = 5400 – 3500 = Rs. 1940

Ratio = 1455 : 1940 = 3 : 4

Hence, option D is correct.



Question 5-

 75% of Marked price in 2015 = 2400

Marked price in 2015 = 2400/0.75 = Rs. 3200 

70% of Marked price in 2016 = 2800

Marked price in 2016 = 2800/0.7

= Rs. 4000 

80% of Marked price in 2017 = 3840

Marked price in 2017 = 3840/0.8 = Rs. 4800 

Selling price at shop A in 2016 = 70% of 4000 = Rs. 2800

Selling price at shop C in 2016 = 80% of 4000 = Rs. 3200

Let profit earned by A and C in 2016 was 2x and 3x respectively

Let cost price in 2016 was Rs. y

So 2800 – 2x = y ——(1)

And 3200 – 3x = y ——-(2)

From (1) and (2)

2800 – 2x = 3200 – 3x

x = 400

y = 2800 – 800 = 2000

For A in 2015:

Cost price = Rs. 1600

Selling price = 80% of 3200 = Rs. 2560

Profit earned = 2560 – 1600 = Rs. 960

For A in 2017:

Cost price = Rs. 2400

Selling price = 85% of 4800 = Rs. 4080

Profit earned = 4080 – 2400 = Rs. 1680

Difference = 1680 – 960 = Rs. 720

Hence, option D is correct.

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