Bissoy.com
Doctors Medicines MCQs Q&A

A wholesaler bought walnuts and peanuts, the price of walnut per kg being thrice that of peanut per kg. He then sold 8 kg of peanuts at a profit of 10% and 16 kg of walnuts at a profit of 20% to a shopkeeper. However, the shopkeeper lost 5 kg of walnuts and 3 kg of peanuts in transit. He then mixed the remaining nuts and sold the mixture at Rs. 166 per kg, thus making an overall profit of 25%. At what price, in Rs. per kg, did the wholesaler buy the walnuts?

A wholesaler bought walnuts and peanuts, the price of walnut per kg being thrice that of peanut per kg. He then sold 8 kg of peanuts at a profit of 10% and 16 kg of walnuts at a profit of 20% to a shopkeeper. However, the shopkeeper lost 5 kg of walnuts and 3 kg of peanuts in transit. He then mixed the remaining nuts and sold the mixture at Rs. 166 per kg, thus making an overall profit of 25%. At what price, in Rs. per kg, did the wholesaler buy the walnuts? Correct Answer 96

Calculation:

Let cost price of a peanut be Rs.a.

The cost price of a walnut = 3a

Selling price of 8kg peanuts = 8 × a × 110/100 = Rs.8.8a

Selling price of 16kg walnuts = 16 × 3a × 120/100 = Rs.57.6a

Total selling price = 8.8a + 57.6a = Rs.66.4a

After profit, selling price = 66.4a × 125/100 = Rs.83a

Total selling price after transit = 166 × (8 + 16 - 5 - 3) = Rs.2656

⇒ 2656 = 83a

⇒ a = 32

∴ The cost price of a walnut = 3a = Rs.96

Related Questions

In a pintola peanut butter, the ingredients are 70% peanuts and remaining is honey. In a baggry peanut butter, the ingredients are 84% peanuts, 10% honey and remaining is vegetable oil. In which ratio both peanut butters are mixed so that in the mixture, percentage of honey become 20%. Also find the percentage of peanuts in the mixture.
Seven friends, Anil, Sunil, Rohit, Puja, Shalini, Pradhi and Gaurav bought seven cars during a week but each one bought their cars on a different day of the week. Each of them also bought a different brand of car. The brands are: Maruti, Honda, Toyota, Renault, Tata, Mahindra and Hyundai. Consider the week stated on a Monday and ended on the following Sunday. The following information are known: Rohit bought a Hyundai on Monday On Sunday, one of them bought a Renault. Shalini bought her car just the day after Anil and just the day before Gaurav Anil bought a Mahindra car Puja bought a Tata car on Friday Sunil did not buy either a Toyota or a Renault Gaurav bought a Maruti On which day did Shalini buy her car and what was the brand of her car?
30 dozen of nuts were bought for Rs. 14400 and another 32 packets of nuts (20 nuts in each packet) were bought for Rs. 57600. If the nuts are mixed and then sold in a packet of five for Rs. 432, then how much is the profit percentage?
A cashew nut cultivator cultivates a bumper production of cashew of about 1000kg. The market price for plain cashew nuts is Rs. 200/kg and of roasted cashew nuts is Rs. 1200/kg. What percentage of the crop should be sold as plain cashew nuts to earn 180% profit by year-end, if the production cost of plain cashew nuts is Rs. 100/kg and that of roasted cashew nuts is Rs. 400/kg. Also, find his amount of profit.
Rita, Sarita, Shyam, Raj, Raman and Rahul are six different persons who are going to buy different mobiles – Nokia, Vivo, Oppo, Iphone, Jio and Xioami in different months – January to June (but not necessarily in the same order). Raj will buy Jio mobile but not in February. Sarita will neither buy Vivo mobile nor Nokia. One of the people will buy Oppo in March. Sarita will buy mobile just immediate after Raj. Rahul will buy mobile immediate before Raj. Rahul will neither buy Vivo, Oppo nor Nokia. Shyam will not buy Oppo but will buy mobile immediate after Raman. Raman will neither buy Nokia nor Iphone. Which of the following combination is not correct?
There are 3 bowls and 5 nuts. All these nuts are to be distributed into three bowls where any bowl can contain any number of nuts. In how many ways these nuts can be distributed into these bowls if all the bowls and all the nuts are different?
A sold a table to B at a profit of 40%, B sold it to D at a profit of 60%. W sold a chair L to X at the loss of 20%, X sold it to P at a loss of 30% and finally P sold it to G at a loss of 50%. Price at which D bought the table from B and the Price at which P bought the chair from X is same. If the price at which W bought the chair is Rs. 600, then at what price D bought table?
Given below are three quantities named A, B and C. Based on the given information, determine the relation among the three quantities. Quantity 1: The marked price of a timex sports watch was Rs.720. A man bought the same for Rs. 550.80 after getting two successive discounts, the first being 10%. What was the second discount rate? Quantity 2: The shopkeeper sold his good at half the list price and thus lost 20%. If he had sold on the listed price, find the gain percent. Quantity 3: The timber trader marked his good at 20% above the cost price. He sold half the stock at the marked price, one quarter at a discount of 20% on the marked price and the rest at the discount of 30% on the marked price. Find the total gain.
In the following question, two statements are numbered as A and B. On solving these statements we get quantities A and B respectively. Solve for the both quantities and choose the correct option. Quantity A: A fruit seller sold 40% of his apples at a price of Rs. 80 per kg. Then he sold 30% of the remaining apples at a price of Rs. 100 per kg. Later, he sold 75% of the remaining apples for Rs. 120 per kg, and further remaining apples at Rs. 60 per kg. If he earned a total of Rs. 11762.50 from selling all his apples, how many apples did he have? Quantity B: 20% of the fruits in a shop are apples, while 40% of the remaining fruits are bananas. Also, 50% of the remaining fruits are mangoes. If the remaining fruits are 16 kg of pineapples and 20 kg of grapes, how many kg fruits are there in the shop?
A cinema house has 600 people. \(26\frac{2}{3}{\rm{\% }}\) People buy premium tickets and \(33\frac{1}{3}{\rm{\% }}\) People buy gold tickets and 40% of people buy platinum tickets. Only 5% of people buy both platinum and gold tickets and 10% of people buy both premium and platinum tickets and \(6\frac{2}{3}{\rm{\% }}\) of people buy both premium and gold tickets and 30 people buy all three types of tickets. Find the number of people who buy only one type of ticket.