Home
Class 10
MATHS
A small office supply store sells paper ...

A small office supply store sells paper clips in packs of 100 and packs of 250. If the store has 84 packs of paper clips in stock totalling 12,300 paper clips, how many paper clips would a customer buy if he buys half on the packs of 250 that the store has in stock?

Promotional Banner

Similar Questions

Explore conceptually related problems

A faniture dealer deals in only two itmes - tables and chairs. He has 'Rs. 50000 invest and has storage place of at most 60 pieces. A table costs Rs. 2500 and chair Rs. 500. He estimates that from the sale of one table, he can make a perfect Rs. 250 and that from the sale of one chair a profit of Rs. 75. How many table and chair he should buy from the available money so as to maximise his total profit assuming that he can sell all the items which he buys.

The rates of various stationery items are given below A packet of crayons -Rs. 15.50 A packet of pencils -Rs. 14.00 A packet of sketch pens -Rs. 22.50 One scissors -Rs. 17.00 One eraser -Rs. 2.00 One sheet of glazed paper -Rs. 2.50 A pack of decorative stickers. -Rs. 5.00 Sohail buys one packet of crayons, two packets of pencils, one packet of sketch pens, one scissors, 5 sheets of glazed papers and one pack of decorative stickers. How much would he be required to pay?

A furniture dealer deals in only two items tables chairs. He has Rs 5000 to invest and a space to store at most 60 pieces. A table costs him Rs 250 and a chair Rs 50. He can sell a table at a profit of Rs 50 and a chair at a profit of Rs 15. Assuming that he can sell all the items that he buys, how should he invest his money in order that he may maximize his profit?

A furniture dealer deals only in two items - tables and chairs. He has Rs. 5000 to invest and a space to store at most 60 pieces. A table costs him Rs. 250 and a chair Rs. 50 . He can sell a table at a profit of Rs. 50 and a chair at a profit of Rs.15 .Assume that he can sell all items that he buys. Using linear programming, formulate the problem for maximum profit.