#1
24th August 2014, 04:18 PM
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How to Easily Solve Aptitude Problems
Will you please provide me some tips for solving Aptitude Problems???
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#2
25th August 2014, 10:33 AM
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Re: How to Easily Solve Aptitude Problems
Yeah sure, here I am sharing some tips for solving Aptitude Problems -Learn the basics of math. -Formulae are important so memorize them. -Learn the logical concept behind every formula -Be perfect with tables from 1 to 20. -Solve as many as papers you can. -Do the sums with concentration. -Do the sums with confidence -Avoid using paper and pen for small calculations. Here I am sharing some of the Questions related to Aptitude problem Alfred buys an old scooter for Rs. 4700 and spends Rs. 800 on its repairs. If he sells the scooter for Rs. 5800, his gain percent is: The cost price of 20 articles is the same as the selling price of x articles. If the profit is 25%, then the value of x is: A. 15 B. 16 C. 18 D. 25 If selling price is doubled, the profit triples. Find the profit percent. In a certain store, the profit is 320% of the cost. If the cost increases by 25% but the selling price remains constant, approximately what percentage of the selling price is the profit? A. 30% B. 70% C. 100% D. 250% A vendor bought toffees at 6 for a rupee. How many for a rupee must he sell to gain 20%? A. 3 B. 4 C. 5 D. 6 The percentage profit earned by selling an article for Rs. 1920 is equal to the percentage loss incurred by selling the same article for Rs. 1280. At what price should the article be sold to make 25% profit? A. Rs. 2000 B. Rs. 2200 C. Rs. 2400 D. Data inadequate A shopkeeper expects a gain of 22.5% on his cost price. If in a week, his sale was of Rs. 392, what was his profit? A. Rs. 18.20 B. Rs. 70 C. Rs. 72 D. Rs. 88.25 A man buys a cycle for Rs. 1400 and sells it at a loss of 15%. What is the selling price of the cycle? A. Rs. 1090 B. Rs. 1160 C. Rs. 1190 D. Rs. 1202 Sam purchased 20 dozens of toys at the rate of Rs. 375 per dozen. He sold each one of them at the rate of Rs. 33. What was his percentage profit? A. 3.5 B. 4.5 C. 5.6 D. 6.5 On selling 17 balls at Rs. 720, there is a loss equal to the cost price of 5 balls. The cost price of a ball is: A. Rs. 45 B. Rs. 50 C. Rs. 55 D. Rs. 60 When a plot is sold for Rs. 18,700, the owner loses 15%. At what price must that plot be sold in order to gain 15%? A. Rs. 21,000 B. Rs. 22,500 C. Rs. 25,300 D. Rs. 25,800 100 oranges are bought at the rate of Rs. 350 and sold at the rate of Rs. 48 per dozen. The percentage of profit or loss is: A shopkeeper sells one transistor for Rs. 840 at a gain of 20% and another for Rs. 960 at a loss of 4%. His total gain or loss percent is: A trader mixes 26 kg of rice at Rs. 20 per kg with 30 kg of rice of other variety at Rs. 36 per kg and sells the mixture at Rs. 30 per kg. His profit percent is: A. No profit, no loss B. 5% C. 8% D. 10% E. None of these |
#3
20th March 2015, 11:11 AM
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Re: How to Easily Solve Aptitude Problems
Will you give me tricks to solve Aptitude Problems easily and with speed , as I want to crack bank exam and looking for short tricks to solve aptitude problems?
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#4
20th March 2015, 11:11 AM
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Re: How to Easily Solve Aptitude Problems
As you want I am here giving you tricks to solve Aptitude Problems easily and with speed. For solving Aptitude Problems easily and with speed you should use short tricks and do practice more and more. Aptitude Problems are based on topics: Number Series Percentage Profit and Loss Simple Interest and Compound Interest Average Ration and Proportion Problems Based on Ages Partnership Time and Work Pipe and Cistern Speed Time and Distance Problems on Trains Mixture and Alligation Inequality Permutation and Combination Mensuration Boats and Streams Tricks to solve Time and Work problems : Some Important Formula: Time taken single piece of work, If A Person do a piece of work or job in n days, then person’s finish the work in n days = 1 / n. A person do a piece of work in 1 days = 1 / n, then person can finish the work in n days. If A person twice work a workman as B person, then Ratio of work done by A and B is = 2 : 1. The reciprocal of day”s work gives the alone time i.e., alone time ( or time to complete a job by a single person) = 1 / 1 day”s work when more then one person working on tha same type of work, then there combined work = sum of 1 day”s work by each person. suppose P, Q , R work same piece of work by each person (P + Q + R)”s 1 day’s work = P’s day’s work + Q’s day’s work + R’s day’s work. Example 1: 20 labour can do piece of work in 30 days, then how many days 15 labour can complete double of the work ? Answer: 20 labour can do a piece of work in 30 days and Now we need to find the double of the work by 15 labour. we use = ( labour X working days ) = ( labour X working days ) = 20 x 30 = 15 x ? = 600 = 15 x ? ? = 600 / 15 = 40 Now we need to double the working days is 40 x 2 = 80 days Example 2: 22 boy complete a piece of work in 32 days . In how many days will 16 boy can complete that work ? Answer : 22 x 32 = 16 x d2 d2 = 22 x 32 / 16 = 44 So, In 44 days 16 man can complete that work . Example 3: subir and kabir can do a piece of work in 20 days and 12 days respectively.subir started the work alone and then after 4 days kabir joined him till the completion of the work.How long did the work last? Answer : Step 1: In 4 days subir work done = 1 x 4 / 20 = 1 / 5.and Remaining work is = ( 1 – 1 / 5 ) = 4 / 5. Step 2: Now subir and kabir work done by 1 days = ( 1 / 20 + 1 / 12 ) = 2 / 15. Step 3:4 / 5 work will be done by subir and kabir = ( 15 / 2 x 4 / 5 ) = 6 days. So the total time taken = ( 6 + 4 ) = 10 days. Example 4: Rajib and Rajesh together can complete a piece of work in 4 days. If Rajib alone can complete the same work in 12 days, In how many days can Rajesh alone complete that work? Answer : Rajib and Rajesh can do piece of work 4 day’s, then First we find required 1 day time and work, ( Rajib + Rajesh ) can do piece of work in 1 day’s = 1 / 4, Rajib 1 day’s work = 1 / 12. Same work Rajesh can do in 1 day’s = ( 1 / 4 – 1 / 12 ) = 1 / 6. So, Rajesh can alone complete the work in 6 days. |
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