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
Well , Mathematics plays an important role in our life. As you can see , we use mathematics in our daily life like calculating money when we are purchasing something. When you are having your further study you may even you mathematics in your field.
For example ,

Business related field
 -  Well , obviously business uses a lot of mathematics like for finance or etc. Imagine if you are a businessman with poor mathematical skills , then how can you calculate your income or loss .


Science related field
- Science uses a lot of mathematical skills when calculating things like energy ( physics ) , nutrition/calories ( biology ) and amount of chemicals used ( chemistry ) .


Industry related field
- You need to have profound knowledge in Statistics . Industry related jobs like Quantity Surveying uses a lot of statistics for their calculation.


History related field
- Most people who likes history dislike Mathematics. However , please be considered that Mathematics used a lot in history too ! For eg . you are calculating age of some historical people , year people died or etc.(Maths also plays important role in prediction)

Music related field
- Please click here.




I can read your mind using mathematics , do you believe me ??
Click here to show the trick 


Interesting Mathematics Facts
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Form 1 Mathematics Notes ( click here to view download guide)


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