Complete the Sequence: Finding Missing Numbers Around 84100

Consecutive Numbers with Five-Digit Integers

Fill in the missing numbers:

,84100, \Box,84100,\Box

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Step-by-step written solution

Follow each step carefully to understand the complete solution
1

Understand the problem

Fill in the missing numbers:

,84100, \Box,84100,\Box

2

Step-by-step solution

To solve this problem, let's determine the consecutive numbers surrounding 84100:

  • Step 1: Identify the existing number given, which is 84100.
  • Step 2: To find the predecessor, subtract 1 from 84100: 841001=84099 84100 - 1 = 84099 .
  • Step 3: To find the successor, add 1 to 84100: 84100+1=84101 84100 + 1 = 84101 .

The number that comes before 84100 is 84099, and the number that comes after 84100 is 84101. Therefore, the sequence including the given number is:

84099,84100,84101 84099, 84100, 84101

Therefore, the correct answer is: 84099,84101 84099, 84101 , which corresponds to choice id="4".

3

Final Answer

84099,84101 84099,84101

Key Points to Remember

Essential concepts to master this topic
  • Predecessor Rule: Subtract 1 from given number to find previous
  • Successor Technique: Add 1 to 84100 gives 84101 as next number
  • Verification: Check sequence flows naturally: 84099, 84100, 84101 increases by 1 ✓

Common Mistakes

Avoid these frequent errors
  • Subtracting or adding 10, 100, or 1000 instead of 1
    Don't subtract 10 to get 84090 or add 100 to get 84200 = skipping numbers in sequence! This creates gaps instead of consecutive numbers. Always add or subtract exactly 1 for the immediate predecessor and successor.

Practice Quiz

Test your knowledge with interactive questions

Select the predecessor of the number 2100:

FAQ

Everything you need to know about this question

What does consecutive mean in math?

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Consecutive numbers follow each other in order with no gaps. Like counting: 5, 6, 7, 8. Each number is exactly 1 more than the previous number.

Why do we subtract 1 and add 1?

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To find consecutive numbers, we need the numbers that come immediately before and after. Subtracting 1 gives the predecessor, adding 1 gives the successor - no skipping allowed!

What if the number ends in zeros like 84100?

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It doesn't matter what digits the number has! The rule stays the same: subtract 1 for the number before, add 1 for the number after. So 84100 - 1 = 84099.

How can I check if my sequence is correct?

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Look at your three numbers in order. Each number should be exactly 1 more than the previous number. Count up: 84099 → 84100 → 84101. Perfect!

Is there a pattern with large numbers?

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Yes! The pattern works for any size number. Whether it's 5, 84100, or 999999, consecutive numbers are always found by subtracting and adding 1.

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