## Ratio and Proportion Methods shortcut tricks

Ratio and Proportion shortcut tricks are very important thing to know for your exams. Time takes a huge part in competitive exams. If you manage your time then you can do well in those exams. Most of us miss this thing. Few examples on **Ratio and Proportion shortcuts** is given in this page below. All tricks on ratio and proportion are provided here. Visitors please read carefully all shortcut examples. These examples here will help you to better understand shortcut tricks on **Ratio and Proportion Methods**.

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. After solving all ten math questions write down total time taken by you to solve those questions. Now read our examples on ratio and proportion shortcut tricks and practice few questions. After doing this go back to the remaining ten questions and solve those using shortcut methods. Again keep track of Timing. This time you will surely see improvement in your timing. But this is not enough. You need more practice to improve your timing more.

### Few Important things to Remember

You all know that math portion is very much important in competitive exams. It doesn’t mean that other topics are not so important. But if you need a good score in exam then you have to score good in maths. Only practice and practice can give you a good score. All you need to do is to do math problems correctly within time, and this can be achieved only by using shortcut tricks. But it doesn’t mean that you can’t do math problems without using any shortcut tricks. You may have that potential to do maths within time without using any shortcut tricks.

But, so many other people may not do the same. For those we prepared this ratio and proportion shortcut tricks. We always try to put all shortcut methods of the given topic. But it possible we miss any. We appreciate if you share that with us. Your little help will help so many needy.

Now we will discuss some basic ideas of **Ratio and Proportion**. On the basis of these ideas we will learn trick and tips of shortcut ratio and proportion. If you think that * how to solve ratio and proportion questions using ratio and proportion shortcut tricks*, then further studies will help you to do so.

### What is Ratio?

A ratio is a relationship between two numbers by division of the same kind. The ration of **a** to **b** is written as **a : b = a / b**. In ratio a : b, we can say that a as the **first term** or **antecedent** and b the **second term** or **consequent**.

Example

The ratio 4 : 9 can be represented as 4 / 9. So, Antecedent = 4 and Consequent = 9.

### Rule of ratio

In ratio multiplication or division of each an every term of a ratio by the same non-zero number does not affect the ratio.

Different type of ratio problem are given in Quantitative Aptitude which is a very essential topic in banking exam. Under below given some more example for your better practice.

Anything we learn in our school days was basics and that is well enough for passing our school exams. Now the time has come to learn for our competitive exams. For this we need our basics but also we have to learn something new. That’s where shortcut tricks and formula are comes into action.

### What is Proportion?

The idea of proportions is that two ratios are like equal.

If a : b = c : d, then we can write a : b **: :** c : d

Here, **a** and **d** is called **extremes** AND **b** and **c** is called **mean terms**.

Example

3 / 15 = 1 / 5

### Proportion of Quantities

The four quantities like a, b, c, d are proportion, then we can express it as

**a : b = c : d**

Then, **a : b : : c : d <–> ( a x d ) = ( b x c )**

**Product of means = Product of extremes.**

If there is given three quantities like **a, d, c** of same like, then we can say it’s proportion are continued.

**a : d = d : c**

Here d is called **mean term** AND **a** and **c** are called **extremes**.

### Examples of Ratio and Proportion Methods

### Different types of Number Series Method

- Perfect Square Series
- Perfect Cube Series
- Geometric Series
- Mixed Series
- << Go back to Number Series main page

So here we provide few tricks on Ratio and Proportion Methods. Please visit this page to get updates on more Math Shortcut Tricks. You can also like our facebook page to get updates.

And, if you have any question regarding Ratio and Proportion Methods, then please do comment on below section. You can also send us message on facebook.

I liek dis site

and 4th example also confusing..

please rectify my doubts..

thank you for feedback, will try to rectify your doubts

Hey karthik listen

actually there is 20 litres of mixture has been given ok

And now he said that 4litres of mixture is replaced by 4 litres of milk isnt it

So replacing means we have to subtract some quantity and we should add some other qauntity isnt it

So first he subtracted that 4 litres of muxture ok then remaining will be 16 litres ok

Then in that 16 litres first u should know how much quantity of milk is present bcoz if u know that quantity then after adding extra u can know total quantity of milk in 20 litres

So in 16 litres u will get 10 litres as milk

So for that 10 litres u can add new 4 litres of milk it will bcm 14.litres so in 20 rremaing 6 will be water so ratio of milk and water will be 14:6=7:3

i like this

Tq u

So much.

IF a : b = 3 : 25 and b : c = 105 : 17 , then a : b : c = ??

a : b = 3 : 25

b : c = 105 : 17

3 x 105 = 315

105 x 25 = 2625

25 x 17 = 425

a : b : c = 315 : 2625 : 425

Can you please explain it again

105(3:25):25(105:17)

105*3=315,105=2625:25*105=2625,105*17=1785

315:2625 2625:1785. So now2625 common take once

315:2625:1785

shortcut…….

a:b

b:c=ab:bb:bc

then

3:25

105:17

a:b:c=3*105:25*105:25*17=315:2625:425

then a:c=?

63:525:85

a:b:c = 63:505:87

a:b:c=63:525:85

thanx 4 help it’s cool

it is vary useful for me,but profit and loss topics was little bit hard to understand please make it simple to understand by giving simple examples

7,8,9 and 10 what should less in these integer for equal ratio

Please Clear

in a garden the ratio of the number of coconuts trees to that of mango trees is 5:6 respectively if the total number of trees is 121 then how many cocount trees are there in the garden?

55

Buddy 5 is not the no.of coconut trees its a ratio of coconut trees

Coconut : 55

Mango :: 66

Total = 121

Ratio = 5:6

Add ratio = 5+6=11

Coconuts trees = 5/11*121= 55

Mango trees = 6/11*121 =66

55 coconut trees and 66 mango tress

Therefore total 121 trees

Explanation:

5/5+6*121=55

6/5+6*121=66

solve 8:65::11:?

if A:B=2:3 , B:C=4:5 , C:D=6:7 then find A:B:C:D

16:24:30:35

at present age father’s age is thrice than that of his son. 6 year back his age was four times than that of his son. what will be the ratio of their ages after 6 year

as per my knowledge i am posting

let son present age x

father present age 3x

6yrs ago

6(x-6)=6x-36

father age 3x-6

so 6x-36=3x-6

x=10

present age 16

son 16 father 48

after 6 yrs 22:54

father :son 27:11

this was difficult can u explain once more

i like this method to learn retio and proportion,it iseasy an d reliable……

125:23::34:x,find x

awesome site..very helpful..thank you mate!

1 year of master equals 7 years for the student

1day of the master equals 7 days for the student.

what will 3 meals of master be to the student?

15 men or 24 women or 36 boys do a piece of work in 12 days, working 8 hours per day. How many men must associated with 12 women and 6 boys to do another piece of work 2 1/4 times as great in 30 days working 6 hours per day?

The present ages of A,B,C are in the ratio 8:14:22 respectively.The present ages of B,C,D are in the ratio of 21:33:44 respectively.which of the following represents the ratio of the present ages of A,B,C and D respectively?

ans,a:b:c:d=12:21:33:44

how pls explain

I Like It

Excellent job by admin

please solve this using short trick

rs 94 is divided into two parts in such a way that the fifth part of the first and the eighth part of the second are in the ratio 3:4. the first part is ?

awsome site

Very help full site.

Smitha and Geeta have marbels in the ratio 3:2 . Geeta and Reshma have marbels in the ratio 3:5 . If they have 250 marbelsall together,how many marbels does Smitha have? Sir plz give the ans.

smitha : geeta = 3:2

geeta : reshma = 3:5

therefore, smitha : geeta :reshma = 9:6:10

thus, smitha has 9x marbles

geeta has 6x marbles

& reshma has 10x marbles

smitha’s marbles = (9x/25x)*100

=36

Answer = 36 marbles,Smitha has

i think answer is 90 not 36

Yes its correct 90 is correct ans

Plz give more examples

two numbers are respectively 40%and 60% more than third number. Find the ration of two numbers?

options

A. 8:7

B. 7:9

C: 9:11

D. 8:13

E. None of these

it was very helpful

SOLVE:

(a+b):(b+c):(c+a)=6:7:8 & a+b+c=14, find value of c=?

a:b=2:3 b:c= 2:1 c:d=5:3

a:b:c:d=?

I like this page.