How many hundreds are there in one hundred thousand? How many thousands are there in one million?
Make any two 6-digit numbers and find the difference.
Find the sum of the smallest and greatest 4-digit number.
Multiply the greatest 6-digit number by the greatest 2-digit number.
Identify the rule for the pattern and find the next four terms: 52, 47, 42.
Answer (2)
There are 1,000 hundreds in one hundred thousand and 1,000 thousands in one million. The differences between two 6-digit numbers can show various results, as demonstrated, while the smallest and greatest 4-digit numbers sum to 10,999. Finally, multiplying the greatest 6-digit number by the greatest 2-digit number gives 98,999,901, and the next terms in the provided number pattern are 37, 32, 27, and 22.
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Let's address each part of the question one by one.
How many hundreds are there in one hundred thousand?
To find out how many hundreds are in 100,000, you divide 100,000 by 100.
100 100 , 000 = 1 , 000
So, there are 1,000 hundreds in one hundred thousand.
How many thousands are there in one million?
To determine how many thousands are in 1,000,000, you divide 1,000,000 by 1,000.
1 , 000 1 , 000 , 000 = 1 , 000
Thus, there are 1,000 thousands in one million.
Make any two 6-digit numbers and find the difference.
Let's consider two 6-digit numbers: 834,721 and 629,345.
To find the difference, subtract the smaller number from the larger number:
834 , 721 − 629 , 345 = 205 , 376
The difference between these two numbers is 205,376.
Find sum of the smallest and greatest 4-digit number.
The smallest 4-digit number is 1,000 and the greatest is 9,999.
Adding these numbers gives:
1 , 000 + 9 , 999 = 10 , 999
The sum of the smallest and greatest 4-digit numbers is 10,999.
Multiply greatest 6-digit number by the greatest 2-digit number.
The greatest 6-digit number is 999,999 and the greatest 2-digit number is 99.
Multiplying these gives:
999 , 999 × 99 = 98 , 999 , 901
The result of this multiplication is 98,999,901.
Identify the rule for the pattern and find the next four terms: 52, 47, 42.
Observe the pattern: each number is decreasing by 5.
To find the next four terms, continue subtracting 5:
42 - 5 = 37
37 - 5 = 32
32 - 5 = 27
27 - 5 = 22
The next four terms are 37, 32, 27, and 22.
