
Write the following numbers in numerals.
1.Four thousand four hundred forty-four.
2.Sixty-four thousand eight.
3.Nineteen thousand four hundred fifty-seven.
4.Seventy thousand four hundred three.
5.Ninety thousand eight.
Answer
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Hint: As we know a digit is built of 1, 2, 3, 4, 5, 6, 7, 8 or 9. One or more digits are used to make any number. So, there are 3 digits in a 3 digit number and according to their place value and place name the digits are placed from right to left. As it is known to write any number in numerals the evaluation should be started from right ending to left. And it has to be clarified that the number is having ones, tens, hundredth, thousand, ten thousands so on are there or not. For example, to convert “five thousand three hundred three” the places values and place names should be evaluated and then the number is formed. So , this number has three values at its one’s place and as according to numbers ten’s digit is zero and at last five values at thousands places. Then adding the all place values will get the numeral of these. So, this number can be written as $5,303$.
Complete step-by-step answer:
1.Four thousand four hundred forty-four.
Place value for ones digit = $4$
Place value for tens digit = $4 \times 10 = 40$
Place value for hundredths digit = \[4 \times 100 = 400\]
Place value for thousands digit = \[4 \times 1000 = 4000\]
Now adding all the place values will give us the numerals
\[4000 + 400 + 40 + 4 = 4444\]
Hence, the answer is $4444$
2.Sixty- four thousand eight.
Place value for ones digit = $8$
Place value for tens digit = \[0 \times 10 = 0\]
Place value for hundredths digit = \[0 \times 100 = 0\]
Place value for thousands digit = \[4 \times 1000 = 4000\]
Place value for ten thousands digit = \[6 \times 10000 = 60000\]
Now adding all the place values will give us the numerals
\[60000 + 4000 + 0 + 0 + 8 = 64,008\]
Hence, the answer is $64,008$
3.Nineteen thousand four hundred fifty-seven.
Place value for ones digit = $7$
Place value for tens digit = \[5 \times 10 = 50\]
Place value for hundredths digit = \[4 \times 100 = 400\]
Place value for thousands digit = \[9 \times 1000 = 9000\]
Place value for ten thousands digit = \[1 \times 10000 = 10000\]
Now adding all the place values will give us the numerals
\[10000 + 9000 + 400 + 50 + 7 = 19,457\]
Hence, the answer is $19,457$
4.Seventy thousand four hundred three.
Place value for ones digit = $3$
Place value for tens digit = \[0 \times 10 = 0\]
Place value for hundredths digit = \[4 \times 100 = 400\]
Place value for thousands digit = \[0 \times 1000 = 0\]
Place value for ten thousands digit = \[7 \times 10000 = 70000\]
Now adding all the place values will give us the numerals
\[70000 + 0 + 400 + 0 + 3 = 70,403\]
Hence, the answer is $70,403$
5.Ninety thousand eight.
Place value for ones digit = $8$
Place value for tens digit = \[0 \times 10 = 0\]
Place value for hundredths digit = \[0 \times 100 = 0\]
Place value for thousands digit = \[0 \times 1000 = 0\]
Place value for ten thousands digit = \[9 \times 10000 = 90000\]
Now adding all the place values will give us the numerals
\[90000 + 0 + 0 + 0 + 8 = 90,008\]
Hence, the answer is $90,008$.
Note: This question can also be solved with another method by simply just writing from right to left after writing the place value of all the numbers written in the whole number. Such as thirty-two hundred sixty-nine , starting from right sixty-nine is $69$ and moving to left thirty-two which is $32$ now pacing all the digit at a perfect place name so as we can see in $69$ , $6$ is at tens place and $9$ is at ones place. Similarly, $32$ is at the hundredth place. So, arranging them we will get $3269$ .
Complete step-by-step answer:
1.Four thousand four hundred forty-four.
Place value for ones digit = $4$
Place value for tens digit = $4 \times 10 = 40$
Place value for hundredths digit = \[4 \times 100 = 400\]
Place value for thousands digit = \[4 \times 1000 = 4000\]
Now adding all the place values will give us the numerals
\[4000 + 400 + 40 + 4 = 4444\]
Hence, the answer is $4444$
2.Sixty- four thousand eight.
Place value for ones digit = $8$
Place value for tens digit = \[0 \times 10 = 0\]
Place value for hundredths digit = \[0 \times 100 = 0\]
Place value for thousands digit = \[4 \times 1000 = 4000\]
Place value for ten thousands digit = \[6 \times 10000 = 60000\]
Now adding all the place values will give us the numerals
\[60000 + 4000 + 0 + 0 + 8 = 64,008\]
Hence, the answer is $64,008$
3.Nineteen thousand four hundred fifty-seven.
Place value for ones digit = $7$
Place value for tens digit = \[5 \times 10 = 50\]
Place value for hundredths digit = \[4 \times 100 = 400\]
Place value for thousands digit = \[9 \times 1000 = 9000\]
Place value for ten thousands digit = \[1 \times 10000 = 10000\]
Now adding all the place values will give us the numerals
\[10000 + 9000 + 400 + 50 + 7 = 19,457\]
Hence, the answer is $19,457$
4.Seventy thousand four hundred three.
Place value for ones digit = $3$
Place value for tens digit = \[0 \times 10 = 0\]
Place value for hundredths digit = \[4 \times 100 = 400\]
Place value for thousands digit = \[0 \times 1000 = 0\]
Place value for ten thousands digit = \[7 \times 10000 = 70000\]
Now adding all the place values will give us the numerals
\[70000 + 0 + 400 + 0 + 3 = 70,403\]
Hence, the answer is $70,403$
5.Ninety thousand eight.
Place value for ones digit = $8$
Place value for tens digit = \[0 \times 10 = 0\]
Place value for hundredths digit = \[0 \times 100 = 0\]
Place value for thousands digit = \[0 \times 1000 = 0\]
Place value for ten thousands digit = \[9 \times 10000 = 90000\]
Now adding all the place values will give us the numerals
\[90000 + 0 + 0 + 0 + 8 = 90,008\]
Hence, the answer is $90,008$.
Note: This question can also be solved with another method by simply just writing from right to left after writing the place value of all the numbers written in the whole number. Such as thirty-two hundred sixty-nine , starting from right sixty-nine is $69$ and moving to left thirty-two which is $32$ now pacing all the digit at a perfect place name so as we can see in $69$ , $6$ is at tens place and $9$ is at ones place. Similarly, $32$ is at the hundredth place. So, arranging them we will get $3269$ .
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