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For example: 150,000 rupees is "1.5 lakh rupees" which can be written as "1,50,000 rupees", and 30,000,000 (thirty million) rupees is referred to as "3 crore rupees" which is can be written as "3,00,00,000 rupees". There are names for numbers larger than crore, but they are less commonly used. These include arab (100 crore, 1 billion), kharab ...
For example 150,000,000 (one hundred and fifty million) rupees is written as "fifteen crore rupees", "₹ 15 crore". [1] In the abbreviated form, usage such as "₹ 15 cr" is common. [3] Trillions (in the short scale) of money are often written or spoken of in terms of lakh crore. For example, one trillion rupees is equivalent to: ₹ 1 lakh ...
The Indian 1-rupee note (₹1) is made up of hundred 100 paise as ₹1 = 100 paise. Currently, it is the smallest Indian banknote in circulation and the only one being issued by the Government of India , as all other banknotes in circulation are issued by the Reserve Bank of India .
[1] [2] In the Indian 2, 2, 3 convention of digit grouping, it is written as 1,00,000. [3] For example, in India, 150,000 rupees becomes 1.5 lakh rupees, written as ₹ 1,50,000 or INR 1,50,000. It is widely used both in official and other contexts in Afghanistan , Bangladesh , Bhutan , India , Myanmar , Nepal , Pakistan , and Sri Lanka .
There are 454 grams in a pound. One million dollar bills would weigh 1 megagram (1,000 kg; 2,200 lb) or 1 tonne (just over 1 short ton). Time: A million seconds, 1 megasecond, is 11.57 days. In Indian English and Pakistani English, it is also expressed as 10 lakh. Lakh is derived from lakṣa for 100,000 in Sanskrit. One million black dots ...
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The Indian rupee sign ₹ is the currency symbol for the Indian rupee (ISO 4217: INR), the official currency of India. Designed by D. Udaya Kumar , it was presented to the public by the Government of India on 15 July 2010, [ 1 ] following its selection through an open competition among Indian residents.
The ultimate in large numbers was, until recently, the concept of infinity, a number defined by being greater than any finite number, and used in the mathematical theory of limits. However, since the 19th century, mathematicians have studied transfinite numbers , numbers which are not only greater than any finite number, but also, from the ...