Courses
Courses for Kids
Free study material
Offline Centres
More
Store Icon
Store

Put commas according to Indian system and write the number name of 27597 219

seo-qna
SearchIcon
Answer
VerifiedVerified
384k+ views
Hint: Using the last digits of the supplied integers, count the place value of the numbers. The following are the place values for Indian number systems:
Indian number system: Ones, tens, hundreds, thousands, Ten thousands, Lakhs, Ten Lakhs, Crores, Ten Crores.

Complete step-by-step solution:
First let us discuss the Indian number system
Indian numbering system: The Indian numbering system is used to express huge numbers on the Indian subcontinent. We write the numbers in digits from the beginning, but we determine the place value of the digits, or where the digit lies in relation to the supplied number's end digit.
From counting the last digits, the place value of digits is presented in the following order: Ones, Tens, Hundreds, Thousands, Ten thousands, Lakhs, Ten Lakhs, Crores, Ten Crores and so on.
Now, start writing the number in words from the beginning, paying attention to the digits' place value.
So, using the ways below, we may write the provided numbers in the Indian system.
The given number is 27597 219
Indian system: So, start counting the places from unit places that are 9. So, we can get 9 is at unit place, 1 is at tens place, 2 is at hundred place, 7 is at thousands place, 9 is at ten thousands place, 5 is at Lakhs place, 7 is at ten Lakhs place. 2 is at Crores.
So, we can name 27597 219 as Two crores, seventy-five lakh, ninety-seven thousand, two hundred and nineteen(2,75,97,219).

Note: In the Indian system, place values are not counted from the right hand side of the number. In Indian systems, counting place values begins at the unit place. In the Indian system, don't forget about the place value of the digits. If the number contains a zero, the number of 0 at the hundred and tens place may be confusing. Remember not to include them while writing the number in words, as it will be evident that there will be Zeros at the hundred and tens place if the terms are not written in words.