Instructions: Fill in the missing numbers in the sequence.
Skip counting by 10s: Counting forward by adding 10 each time (0, 10, 20, 30...).
- Identify the skip number (10 in this case)
- Find the starting number (0)
- Add the skip number to get the next number
- Continue the pattern
- Fill in the missing numbers
We're skip counting by 10s (adding 10 each time)
After 20: 20 + 10 = 30
After 30: 30 + 10 = 40
After 40: 40 + 10 = 50
After 60: 60 + 10 = 70
After 70: 70 + 10 = 80
After 90: 90 + 10 = 100
0, 10, 20, 30, 40, 50, 60, 70, 80, 90, 100
The complete skip counting sequence by 10s is: 0, 10, 20, 30, 40, 50, 60, 70, 80, 90, 100.
• Skip counting: Adding the same number repeatedly
• Pattern recognition: Numbers ending in 0 when skip counting by 10s
• Sequential filling: Each number is 10 more than the previous
Instructions: Fill in the missing numbers in the sequence.
Skip counting by 100s: Counting forward by adding 100 each time (100, 200, 300, 400...).
We're skip counting by 100s (adding 100 each time)
After 300: 300 + 100 = 400
After 400: 400 + 100 = 500
After 500: 500 + 100 = 600
After 700: 700 + 100 = 800
After 900: 900 + 100 = 1000
100, 200, 300, 400, 500, 600, 700, 800, 900, 1000
The complete skip counting sequence by 100s is: 100, 200, 300, 400, 500, 600, 700, 800, 900, 1000.
• Skip counting: Adding the same number repeatedly
• Pattern recognition: Numbers ending in 00 when skip counting by 100s
• Sequential filling: Each number is 100 more than the previous
A) Skip counting by 10s: 250, 260, 270, __, __, __
B) Skip counting by 100s: 300, 400, 500, __, __, __
Instructions: Fill in the missing numbers in both sequences.
Skip counting: Counting forward by adding the same number repeatedly.
250 + 10 = 260, 260 + 10 = 270, 270 + 10 = 280, 280 + 10 = 290, 290 + 10 = 300
300 + 100 = 400, 400 + 100 = 500, 500 + 100 = 600, 600 + 100 = 700, 700 + 100 = 800
Part A: 250, 260, 270, 280, 290, 300
Part B: 300, 400, 500, 600, 700, 800
Part B: 300, 400, 500, 600, 700, 800
Part A (skip by 10s): 250, 260, 270, 280, 290, 300
Part B (skip by 100s): 300, 400, 500, 600, 700, 800
• Skip counting: Adding the same number repeatedly
• Pattern recognition: Numbers ending in 0 when skip counting by 10s
• Pattern recognition: Numbers ending in 00 when skip counting by 100s
Definition: Counting forward by adding the same number repeatedly (e.g., 10, 20, 30, 40...).
Purpose: Builds foundation for multiplication and helps recognize number patterns.
Definition: Adding 10 repeatedly to get the next number in the sequence.
Pattern: Numbers end in 0.
Definition: Adding 100 repeatedly to get the next number in the sequence.
Pattern: Numbers end in 00.
Skip Counting Rule: Add the same number each time to continue the sequence
Pattern Recognition Rule: Skip counting creates predictable number patterns
Base-10 Rule: 10s and 100s are related to our base-10 number system
- Identify the skip number: Determine which number to skip count by (10 or 100)
- Find the starting number: Locate the first number in the sequence
- Add consistently: Add the skip number to get the next number in the sequence
- Continue the pattern: Repeat until filling all gaps
- Verify accuracy: Check that the pattern is consistent
• Skip by 10s: 0, 10, 20, 30... (ends in 0)
• Skip by 100s: 0, 100, 200, 300... (ends in 00)
• Each number is the previous number plus the skip number
• Patterns help verify answers
Solution: 40 (30 + 10 = 40)
Reason: Skip counting by 10s means adding 10 each time
Solution: 500 (400 + 100 = 500)
Reason: Skip counting by 100s means adding 100 each time
Solution: 580 (570 + 10 = 580)
Reason: Pattern shows skip counting by 10s starting at 550
Problem 1: Complete: 100, 200, 300, __, __, 600
Problem 2: Complete: 40, 50, 60, __, __, 90
Problem 3: Complete: 700, 800, 900, __, __, 1200
Problem 4: Complete: 150, 160, 170, __, __, 200
Problem 5: Complete: 900, 1000, 1100, __, __, 1400
Problem 6: Complete: 30, 40, 50, __, __, 80
- By 10s: All results end in 0
- By 100s: All results end in 00
- Starting numbers: Don't always start at 0
- Missing numbers: Calculate the difference to find the skip number
• Complete: 200, 300, 400, __, __, 700
• Complete: 60, 70, 80, __, __, 110
• Complete: 500, 600, 700, __, __, 1000
• Complete: 180, 190, 200, __, __, 230
• Complete: 800, 900, 1000, __, __, 1300
• Complete: 90, 100, 110, __, __, 140
Skip counting: Adding equal groups together quickly
Factors: Numbers being multiplied (a and b)
Product: Result of multiplication (total)
Patterns: Predictable sequences that emerge when skip counting
- Recognize the task: Determine if skip counting by 10s or 100s is needed
- Examine the sequence: Look at the given numbers to identify the pattern
- Identify the skip number: Find the difference between consecutive numbers
- Fill in the gaps: Add the skip number to get the missing numbers
- Verify accuracy: Double-check that the pattern is consistent
• Skip by 10s: Each number is 10 more than the previous
• Skip by 100s: Each number is 100 more than the previous
• Patterns help verify answers
• Starting numbers vary but the increment remains constant
Questions & Answers
Question: How do I know if I should skip count by 10s or 100s?
Answer: Look at the difference between the first two numbers:
- If the difference is 10 (like 100, 110, 120), then skip count by 10s
- If the difference is 100 (like 100, 200, 300), then skip count by 100s
- Count the difference: subtract the first number from the second number
Example: 200, 300 → 300 - 200 = 100, so skip by 100s
Question: I notice that when I skip count by 100s, all the numbers end in 00. Is this always true?
Answer: Yes, that's exactly right! When you skip count by 100s, all numbers will always end in 00:
- 100, 200, 300, 400, 500, 600, 700, 800, 900, 1000...
- This happens because 100 has a 0 in the tens and ones places
- When you add 100 repeatedly, the tens and ones places stay 0
- This is a great pattern to help you remember skip counting by 100s!
This pattern is very helpful for checking if you've done the skip counting correctly.
Question: How can I help my child practice skip counting by 10s and 100s through worksheets?
Answer: Here are effective worksheet-based approaches:
- Start simple: Begin with sequences starting at 0 or 100
- Gradual progression: Move to sequences starting at different numbers
- Pattern recognition: Help identify the ending digits (0 for 10s, 00 for 100s)
- Regular practice: Complete a few problems daily to build fluency
- Self-checking: Encourage checking answers by verifying the pattern
Consistent practice with worksheets builds confidence and mastery.