Shortcut tricks on Ratio Examples are one of the most important topics in exams. Time is the main factor in competitive exams. If you know how to manage time then you will surely do great in your exam. Most of us skip that part. Few ratio examples shortcuts is given in this page below. These shortcut tricks cover all sorts of tricks on Ratio. We request all visitors to read all examples carefully. You can understand shortcut tricks on Ratio examples.

First of all do a practice set on math of any exam. Write down twenty math problems related to this topic on a page. Using basic math formula do first ten maths of that page. You also need to keep track of timing. Write down the time taken by you to solve those questions. Now practice our shortcut tricks on ratio and read examples carefully. After doing this go back to the remaining ten questions and solve those using shortcut methods. Again keep track of Timing. The timing will be surely improved this time. But this is not all you need. You need to practice more to improve your timing more.

Few things to Remember

You all know that math portion is very much important in competitive exams. That doesn’t mean that other topics are less important. But only math portion can leads you to a good score. A good score comes with practice and practice. All you need to do is to do math problems correctly within time, and you can do this only by using shortcut tricks. But it doesn’t mean that you can’t do math problems without using any shortcut tricks. You may do math problems within time without using any shortcut tricks. You may have that potential.

But, other peoples may not do the same. So Ratio shortcut tricks here for those people. We try our level best to put together all types of shortcut methods here. But it possible we miss any. We appreciate if you share that with us. Your little help will help so many needy.

Ratio Examples

Ration based problem are very important for Competitive here is some problems which are given in exams that is in bag contain some coins like 50 p, 25 p, 10 p, in a ratio and total amounting is given and we need to find each type of coins in a bag,

Now we discuss this example in ratio example 3. This type of problem are given in Quantitative Aptitude which is a very essential paper in banking exam. Under below given some more example for your better practice.

Example #1 – Ratio Examples

A money bag contains 50 paise, 25 paise and 10 paise coins in the ratio of 5 : 9 : 4. The total amounting to Rs.206. Find the individual number of coins of each type.

1. 50 paise = 360, 25 paise = 200, 10 paise = 160

2. 50 paise = 200, 25 paise = 360, 10 paise = 160

3. 50 paise = 160, 25 paise = 360, 10 paise = 200

4. 50 paise = 200, 25 paise = 160, 10 paise = 360

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Answer: Option (B)

How to Solve Let, the number of 50 paise, 25 paise and 10 paise coins be 5x, 9x and 4x respectively. So, we can say Two 50 paise = 1 rupee that’s why we take 2 Four 25 paise = 1 rupee that’s why we take 4 Ten 10 paise = 1 rupee that’s why we take 10

50 paise coins is 5 x 40 = 200 25 paise coins is 9 x 40 = 360 10 paise coins is 4 x 40 = 160

Rough Workspace

Example #2 – Ratio Examples

On a self there are 4 books of Economics, 3 books of Management and 4 books of Statistics. In how many different ways can be the books be arranged so that the books of Economics are kept together?

833732

697680

967680

933373

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Answer: Option (C)

How to Solve As the question says, that economics books should be kept together. So, we assume 4 economics books as a single entity. So, total books are: 4 books of Statistics ! + 3 books of Management ! + 1 group of Economics books ! = 8!

Now, the 4 economics books can also be arranged in different ways. So, the Number of ways 4 books of Economics are arranged: = 4!

Now, we can calculate the total ways of arranging those books. Total ways = 8! x 4! = ( 8 x 7 x 6 x 5 x 4 x 3 x 2 x 1 ) x ( 4 x 3 x 2 x 1 ) = 40320 x 24 =967680.

So , we can arranged the books in 967680 different ways.

Rough Workspace

Example #3 – Ratio Examples

How many bags are required for filling 1824 kg of wheat if each bag filled with 152 kg of wheat?

9

10

11

12

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Answer: Option (D)

How to Solve Each bag filled means 1 bag filled with 152 kg . Total kg of wheat is 1824 kg, So we divide it by each bag filled with 152 kg.

So, Total number of bags required = 1824 / 152 = 12

Rough Workspace

Example #4 – Ratio Examples

An urn contains 4 green, 5 blue, 2 red and 3 yellow marbles. If four marbles are drawn at random, what is the probability that two are blue and two are red?

10 / 1001

10 / 1000

11 / 1001

11 / 1000

Show AnswerShow How to SolveOpen Rough Workspace

Answer: Option (A)

How to Solve Required probability = ^{5}C_{2} x ^{2}C_{2} / ^{14}C_{4} = 10 / 1001

Rough Workspace

Example #5 – Ratio Examples

An urn contains 4 green, 5 blue, 2 red and 3 yellow marbles. If eight marbles are drawn at random, what is the probability that there are equal number of marbles of each color?

18 / 3003

17 / 3003

18 / 3000

17 / 3000

Show AnswerShow How to SolveOpen Rough Workspace

Answer: Option (A)

How to Solve Required probability = ^{4}C_{2} x ^{2}C_{2} x ^{3}C_{2} / ^{14}C_{8} = 18 / 3003

Rough Workspace

Example #6

An urn contains 4 green, 5 blue, 2 red and 3 yellow marbles. If two marbles are drawn at random, what is the probability that both are red or at least one is red?

An urn contains 4 green, 5 blue, 2 red and 3 yellow marbles. If three marbles are drawn at random, what is the probability that at least one is yellow?

200 / 364

199 / 364

200 / 365

199 / 365

Show AnswerShow How to SolveOpen Rough Workspace

Answer: Option (B)

How to Solve Required probability = 1 – ^{11}C_{3} / ^{14}C_{3} = 1 – 165 / 364 = 199 / 364

Rough Workspace

Example #8

An urn contains 4 green, 5 blue, 2 red and 3 yellow marbles. If three marbles are drawn at random, what is the probability that none is green?

35 / 90

30 / 90

35 / 91

30 / 91

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Answer: Option (D)

How to Solve Required probability = ^{10}C_{3} / ^{14}C_{3} = 30 / 91

Rough Workspace

Example #9

In a bag there is 50 paise and 25 paise coins. The bag contains total 60 coins which is sum of Rs.24.25. How many 25 paise coins are present in that bag?

18

21

23

25

Show AnswerShow How to SolveOpen Rough Workspace

Answer: Option (C)

How to Solve X x 0.50 + ( 60 – X ) x 0.25 = 24.25 0.50X + 15 – 0.25X = 24.25 0.25X = 24.25 – 15 0.25X = 9.25 X = 925 x 100 / 25 x 100 X = 37

Total no of coins is 60. So, ( 60 – X ) = ( 60 – 37 ) = 23

So, 25 paise coins are present in bag is 23.

Rough Workspace

Example #10

If each plastic bags is filled with 160 Kgs of rice, then for 2240 Kgs of rice how many plastic bags are required?

14

16

18

20

Show AnswerShow How to SolveOpen Rough Workspace

Answer: Option (A)

How to Solve Total rice is 2240kg. So, total plastic bags required is 2240 / 160 = 14.

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21 comments

YUVAVASHUKI says:

Dear tutor, Please explai the following: A money bag contains 50 p, 25 p, and 10 p coins in the ratio 5 : 9 : 4, and the total amounting to Rs.206. Find the individual number of coins of each type.

Answer : Step 1: Let the number of 50 p ,25 p, and 10 p coins be 5x, 9x, 4x respectively. Then, 5x / 2 + 9x / 4 + 4x / 10 = 206 = 50x + 45x + 8x = 4120 = 103x = 4120 = x = 40. Step 2: Number of 50 p coins is ( 5 x 40 = 200 ), Number of 25 p coins is( 9 x 40 = 360 ), Number of 10 p coins ( 4 x 40 = 160 ),

we can say two 50 paise = 1 rupee thats why we take 2 we can say four 25 paise = 1 rupee thats why we take 4 we can say Ten 10 paise = 1 rupee thats why we take 10

Here economic books considered as 1 set as place together and remaining management and statistics are 4+3 as 7 …. so total books 7+1=8 … now these can be arranged as 8! Ways and we use 4! Bcz these economic books can be internally changed in the set so the ans was 8!*4!

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Dear tutor,

Please explai the following:

A money bag contains 50 p, 25 p, and 10 p coins in the ratio 5 : 9 : 4, and the total amounting to Rs.206.

Find the individual number of coins of each type.

Answer :

Step 1: Let the number of 50 p ,25 p, and 10 p coins be 5x, 9x, 4x respectively.

Then, 5x / 2 + 9x / 4 + 4x / 10 = 206

= 50x + 45x + 8x = 4120

= 103x = 4120

= x = 40.

Step 2: Number of 50 p coins is ( 5 x 40 = 200 ),

Number of 25 p coins is( 9 x 40 = 360 ),

Number of 10 p coins ( 4 x 40 = 160 ),

which line u don’t understand ,

i will explain….

how 50x+45x+8x came

LCM of denominators is found which is 20 and it is multiplied in both sides of the equation to eliminate denominator

pis explain ex-2

Example 2 complete plz reffer in a simple way

pls explain ex-3

Sir I don’t understand how 103 x come

103x comes from addition of 50x + 45x + 8x = 103x

I can’t understand ex1 how 5x/2,9x/4,4x/10 came

we can say two 50 paise = 1 rupee thats why we take 2

we can say four 25 paise = 1 rupee thats why we take 4

we can say Ten 10 paise = 1 rupee thats why we take 10

if a:c=2/3 and b:c=8/9 find a:b:c

ANS-A:B=2/3,B:C=8/9 FIND A:B:C

SO,

=(B*B/B):(C*B/B)

=(8*3/8):(9*3/8)

=3:27/8

=2::3:27/8

=16:24:27

a:b=2/3 &b:c=8/9.

2:3

8:9=(2*8):(3*8):(3*9)=16:24:27

Superb!!! Man

Plz Explain example 2, how the total ways = 8! * 4!

where as total no. of books are 11

Also economics books should kept together

Here economic books considered as 1 set as place together and remaining management and statistics are 4+3 as 7 …. so total books 7+1=8 … now these can be arranged as 8! Ways and we use 4! Bcz these economic books can be internally changed in the set so the ans was 8!*4!

Why is 5C2 excluded in example 5 plz explain

In ex1 if 4x*20 means then its 80. If we multiplied by lcm number 20 means then its 4x. So total s 99x right? Hav a doubt in tat

i think there is a mistake in example 6. answer may be 25/91 please check it once.

ex -6 imcan’t understand .