1. Basics:
| 1.1.  % is equal to  0.5  or 
  | |||
| 1.2. The number   is equal to  19 %. | |||
| 1.3. The fraction  75 %. | |||
| 1.4.  % from the number   is  50 . | 
2. Shopping:
| 2.1. The bike was at a price of   $. Next, its price has been raised by  %. After that, the bike costs  525 $  now. | 
| 2.2. I'm a regular customer in The Shop and I obtained  % discount for future shopping. Regular price of washing machine is   $, but I will pay only  800 $ . | 
| 2.3. Yeah! There is a promotion this week - it's  % discount for all products. Some nice handbag costs   $ now. It means, the same handbag was at a price of  58.82 $ (58 $ and 82 cents)  before. | 
| 2.4. The mobile phone costs   $ in first shop and   $ in another one. It means that, price offered by second shop is  20% higher . | 
3. Bills:
| 3.1. My usual electricity bill is about   $ per month. Unfortunately, the bald man in TV was talking about upcoming increase of electricity price by  %. It means I will pay  151.5 $ (151 $ and 50 cents)  each month which is 1.5 $ (1 $ and 50 cents)  more. | 
| 3.2. The landlord increased my rent by   $. Before that, I was paying   $ to him. This means my rent has grown by  22.22 %. | 
| 3.3. My monthly gas bill is   $ in average. It turned out, that I would pay   $ when I switch to another supplier. It will be  20% less . | 
Some facts#
- One percent (1%) is equal to fraction 1/100 or 0,01:
 - To convert some number into percent, you need to convert it to fraction with 100 denominator first. Then, nominator of fraction will tell you "number of percents". 
ⓘ Example: Fraction 3/4 is equal to 75%, because after converting it to denominator 100 we get:
 - If you need to calculate a percent of a number, you have to multiply that number by a proper fraction with 100 denominator. 
ⓘ Example: 50% from number 10 is equal to 5, because:
 - The concept of percentage is very useful and popular in many areas of our life, for example:
- Income from bank deposit is usually defined as percent of capital, that you would earn after one year. It's so called annual rate of return.
 - Change in a value is often expressed as percentage of inital value. For example: the handbag is 20% cheaper than it was before the summer discount.
 - Concentration of one substance in another is often expressed in percentage values (percentage concentration). For example you can buy 3% solution of hydrogen peroxide (H2O2) to desinfect wounds. It means that in 100g of solution you'll get 3g of the active substance (i.e. hydrogen peroxide).
 
 - Income from bank deposit is usually defined as percent of capital, that you would earn after one year. It's so called annual rate of return.
 
Tips & tricks#
- Use percentage commutativity and surprise your friends!
- ⓘ Example: Let's calculate 18% from 50 in memory. Looks difficult? Don't worry - there is nothing easier. Let's swap number and percentage and we get 50% from 18. 50% of something is same as half of something ! So, we need half of 18, which is 9.
 - Why does it work? Percentage commutativity is related to multiplication commutativity. Because calculating percentage from given number is the same as multiplying this number by fraction (x/100), this operation is commutative too.
 - ⓘ Hint: Remember and impress friends: X% from number Y is the same as Y% from number X.
 
 
How to use this tool#
- First of all, find the sentence in calculator, which describes your problem in the closest way. However, don't take those sentences too literally ! Those sentences describe example situations - like buying handbag under promotion. However, you can enter any other product in this place. Be creative, don't waste your imagination.
 - Next, click on one of input fields in the sentence and enter your own value.
 - After you've entered the numbers in the particular sentence, the other part of a sentence will adjust automatically, displaying the correct number as a solution.
 - Remember - if you can't find a sentence describing your situation, feel free to drop us a word. We will be happy to add the missing case for you!
 
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Ancient version of this site - links#
In December 2016 the Calculla website has been republished using new technologies and all calculators have been rewritten. Old version of the Calculla is still available through this link: v1.calculla.com. We left the version 1 of Calculla untouched for archival purposes.
Direct link to the old version: "Calculla v1" version of this calculator
Direct link to the old version: "Calculla v1" version of this calculator