Answer
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Hint: We will first see the places from ones to ten thousands in this and the place the given number according to it. Now, we can clearly see what can we call us and what is the face value of each of the numbers.
Complete step by step answer:
We have the place values as TTh Th H T O
Here TTh stands for ten thousands, Th stands for Thousands, H stands for hundreds, T stands for Tens and O stands for once.
Now, if we write the given number in them. We will get as follows:-
We can clearly see that TTh has 3 and Th has 5 and all the other places have 0 in them.
Since we have three in ten thousands place. So, we have $3 \times 10$ that is 30 thousand.
Now, we also have 5 in thousand place. Therefore, it becomes thirty-five thousand. Now, since all the other places are zero.
Hence, the number of words is Thirty-five thousand.
Now, we need to write this in expanded form:
Since 3 is in the Ten Thousand place. Therefore, we have $3 \times 10000$.
Similarly, there is a 5 in the Thousands place. So, we then have $5 \times 1000$.
Rest all will be 0. So, we have $0 \times 100,0 \times 10$ and $0 \times 1$.
Hence, the expanded form is \[35,000 = 3 \times 10000 + 5 \times 1000 + 0 \times 100 + 0 \times 10 + 0 \times 1\].
We can write it in expanded form as \[35,000 = 3 \times 10000 + 5 \times 1000\].
Note:
The students must remember the spellings of all the words they might require in writing the numbers in word form.
The students must know the difference between place value and face value. One of the most important differences is that place value refers to the position of the digit and the face value represents the actual value of the digit. Like in this question, 5 was on Th place (place value) the face value of 5 is $5 \times 1000$ (face value).
Complete step by step answer:
We have the place values as TTh Th H T O
Here TTh stands for ten thousands, Th stands for Thousands, H stands for hundreds, T stands for Tens and O stands for once.
Now, if we write the given number in them. We will get as follows:-
TTh | Th | H | T | O |
3 | 5 | 0 | 0 | 0 |
We can clearly see that TTh has 3 and Th has 5 and all the other places have 0 in them.
Since we have three in ten thousands place. So, we have $3 \times 10$ that is 30 thousand.
Now, we also have 5 in thousand place. Therefore, it becomes thirty-five thousand. Now, since all the other places are zero.
Hence, the number of words is Thirty-five thousand.
Now, we need to write this in expanded form:
Since 3 is in the Ten Thousand place. Therefore, we have $3 \times 10000$.
Similarly, there is a 5 in the Thousands place. So, we then have $5 \times 1000$.
Rest all will be 0. So, we have $0 \times 100,0 \times 10$ and $0 \times 1$.
Hence, the expanded form is \[35,000 = 3 \times 10000 + 5 \times 1000 + 0 \times 100 + 0 \times 10 + 0 \times 1\].
We can write it in expanded form as \[35,000 = 3 \times 10000 + 5 \times 1000\].
Note:
The students must remember the spellings of all the words they might require in writing the numbers in word form.
The students must know the difference between place value and face value. One of the most important differences is that place value refers to the position of the digit and the face value represents the actual value of the digit. Like in this question, 5 was on Th place (place value) the face value of 5 is $5 \times 1000$ (face value).
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