Worksheet on Reading and Writing Large Numbers
Practice the questions given in the worksheet on reading and writing large numbers to group place values into periods in hundred, thousand, million and billion. The questions are related to writing numbers in words and writing numbers in numerals.
I. Write the number names in words:
|
(i) 923 –
(ii) 4905 – (iii) 39,001 – (iv) 703,090 –
(v) 2,193,015 – (vi) 73,869,521 – (vii) 337,216,647 – |
(viii) 109,511,003 –
(ix) 2,010,951,032 – (x) 8,996,783,154 –
(xi) 22,917,509,735 – (xii) 91,330,000,501 – (xiii) 609,071,008,209 – (xiv) 909,999,909,990 – |
II. Write the numbers in numerals:
(i) Ninety-nine
(ii) Six hundred thirteen
(iii) Nine thousand nine
(iv) Sixty-one thousand seven hundred eight
(v) Nine hundred eighty-one thousand five hundred sixty-one
(vi) Seven million eight hundred six thousand five hundred eighty-five
(vii) Nineteen million eight hundred sixty-nine thousand five hundred twenty-one
(viii) Nine hundred million seven hundred ninety-three thousand fourteen
(ix) Five hundred eleven million one hundred nine thousand nine hundred ninety-seven
(x) Four billion seven hundred twenty-three million one hundred thirty-three thousand four hundred seventy-eight
(xi) Three hundred seventy-four million five hundred twenty-six thousand four hundred thirty-eight
(xii) Ten billion two hundred eighty-eight million three hundred forty-seven thousand eighty-two
(xiii) Nineteen billion seven hundred ninety-two million six hundred sixteen thousand three hundred eleven
(xiv) Two hundred fifty-nine billion one hundred eighty-six million seven hundred fifty-one thousand three hundred twenty-seven
Answers for the worksheet on reading and writing large numbers are given below to check the exact answers of the above questions on writing numbers in words and in figures.
Answers:
I. (i) Nine hundred twenty-three
(ii) Four thousand nine hundred five
(iii) Thirty-nine thousand one
(iv) Seven hundred three thousand ninety
(v) Two million one hundred ninety-three thousand fifteen
(vi) Seventy-three million eight hundred sixty-nine thousand five hundred twenty-one
(vii) Three hundred thirty-seven million two hundred sixteen thousand six hundred forty-seven
(viii) One hundred nine million five hundred eleven thousand three
(ix) Two billion ten million nine hundred fifty-one thousand thirty-two
(x) Eight billion nine hundred ninety-six million seven hundred eighty-three thousand one hundred fifty-four
(xi) Twenty-two billion nine hundred seventeen million five hundred nine thousand seven hundred thirty-five
(xii) Ninety-one billion three hundred thirty million five hundred one
(xiii) Six hundred nine billion seventy-one million eight thousand two hundred nine
(xiv) Nine hundred nine billion nine hundred ninety-nine million nine hundred nine thousand nine hundred ninety
|
II. (i) 99 (ii) 613
(iii) 9009 (iv) 61,708 (v) 981,561 (vi) 7,806,585 (vii) 19,869,521 |
(viii) 900,793,014 (ix) 511,109,997
(x) 4,723,133,478 (xi) 374,526,438 (xii) 10,288,347,082 (xiii) 19,792,616,311 (xiv) 259,186,751,327 |
You might like these
Counting Natural Numbers | Definition of Natural Numbers | Counting
Natural numbers are all the numbers from 1 onwards, i.e., 1, 2, 3, 4, 5, …... and are used for counting. We know since our childhood we are using numbers 1, 2, 3, 4, 5, 6, ………..
Reading and Writing Large Numbers | Large Numbers in Words in Billion
In reading and writing large numbers we group place values into periods ‘ones or unit’, ‘tens’, ‘hundred’, ‘thousand’, ‘10 thousand’, ‘100 thousand’, ‘million’, ’10 million’, ‘100 million
Numbers | Notation | Numeration | Numeral | Estimation | Examples
Numbers are used for calculating and counting. These counting numbers 1, 2, 3, 4, 5, .......... are called natural numbers. In order to describe the number of elements in a collection with no objects
Properties of Addition | Identity, Commutative, Associative, Additive
The properties of addition whole numbers are as follows: Closure property: If a and b are two whole numbers, then a + b is also a whole number. In other words, the sum of any two whole numbers i
Estimating Sum and Difference | Reasonable Estimate | Procedure | Math
The procedure of estimating sum and difference are in the following examples. Example 1: Estimate the sum 5290 + 17986 by estimating the numbers to their nearest (i) hundreds (ii) thousands.
Estimating Product and Quotient |Estimated Product |Estimated Quotient
The procedure of estimating product and quotient are in the following examples. Example 1: Estimate the product 958 × 387 by rounding off each factor to its greatest place.
Properties of Whole Numbers | Closure Property | Commutative Property
The properties of whole numbers are as follows: The number 0 is the first and the smallest whole numbers. • All natural numbers along with zero are called whole numbers.
Representation of Whole Numbers on Number Line | Compare Whole Numbers
Numbers on a line is called the representation of whole numbers on number line. The number line also helps us to compare two whole numbers, i.e., to decide which of the two given whole numbers
Properties of Subtraction |Whole Numbers |Subtraction of Whole Numbers
1. When zero is subtracted from the number, the difference is the number itself. For example, 8931 – 0 = 8931, 5649 – 0 = 5649 2. When a number is subtracted from itself the difference is zero. For example, 5485 – 5485 = 0 3. When 1 is subtracted from a number, we get its
Whole Numbers | Definition of Whole Numbers | Smallest Whole Number
The whole numbers are the counting numbers including 0. We have seen that the numbers 1, 2, 3, 4, 5, 6……. etc. are natural numbers. These natural numbers along with the number zero
Addition of Numbers using Number Line | Addition Rules on Number Line
Addition of numbers using number line will help us to learn how a number line can be used for addition. Addition of numbers can be well understood with the help of the number line.
Subtraction of Numbers using Number Line |Subtracting with Number Line
Subtraction of numbers using number line will help us to learn how a number line can be used for subtracting one number from the another number.
Worksheet on Estimation | Estimate the Product |Nearest Tens, Hundreds
Practice the questions given in the worksheet on estimation. The questions are based on estimating the sum, difference, product and quotient to the nearest tens, hundreds and thousands.
Properties of Adding Integers | Closure |Commutative | Associative ...
The properties of adding integers are discussed here along with the examples. 1. The addition (sum) of any two integers is always an integer. For example: (i) 5 + 9 = 14 ∈ Z (ii) (-5) + 9 = 4 ∈ Z
Subtracting Integers | Subtraction of Integers |Fundamental Operations
Subtracting integers is the second operations on integers, among the four fundamental operations on integers. Change the sign of the integer to be subtracted and then add.
● Reading and Writing Large Numbers
Math Home Work Sheets
From Worksheet on Reading and Writing Large Numbers to HOME PAGE
Didn't find what you were looking for? Or want to know more information about Math Only Math. Use this Google Search to find what you need.
Recent Articles
-
Addition of Decimals | How to Add Decimals? | Adding Decimals|Addition
Apr 17, 25 01:17 PM
We will discuss here about the addition of decimals. Decimals are added in the same way as we add ordinary numbers. We arrange the digits in columns and then add as required. Let us consider some -
Expanded form of Decimal Fractions |How to Write a Decimal in Expanded
Apr 17, 25 12:21 PM
Decimal numbers can be expressed in expanded form using the place-value chart. In expanded form of decimal fractions we will learn how to read and write the decimal numbers. Note: When a decimal is mi… -
Math Place Value | Place Value | Place Value Chart | Ones and Tens
Apr 16, 25 03:10 PM
0, 1, 2, 3, 4, 5, 6, 7, 8 and 9 are one-digit numbers. Numbers from 10 to 99 are two-digit numbers. Let us look at the digit 6 in the number 64. It is in the tens place of the number. 6 tens = 60 So… -
Place Value and Face Value | Place and Face Value of Larger Number
Apr 16, 25 02:55 PM
The place value of a digit in a number is the value it holds to be at the place in the number. We know about the place value and face value of a digit and we will learn about it in details. We know th… -
Face Value and Place Value|Difference Between Place Value & Face Value
Apr 16, 25 02:50 PM
What is the difference between face value and place value of digits? Before we proceed to face value and place value let us recall the expanded form of a number. The face value of a digit is the digit…
New! Comments
Have your say about what you just read! Leave me a comment in the box below. Ask a Question or Answer a Question.