"Sweet Tens" math worksheet featuring ice cream pops with missing numbers for addition practice.

Let me work through this problem step by step.

Looking at the popsicle patterns, I need to find the missing numbers. Let me examine each popsicle to understand the pattern:

First row:
1. Popsicle 1: Top = 342, Middle = 352, Bottom = ?
- Pattern: 352 - 342 = 10
- So bottom should be: 352 + 10 = 362

2. Popsicle 2: Top = 501, Middle = ?, Bottom = 521
- If the pattern is adding 10 each time: 501 + 10 = 511 (middle), 511 + 10 = 521 ✓
- Missing middle = 511

3. Popsicle 3: Top = 107, Middle = 117, Bottom = ?
- Pattern: 117 - 107 = 10
- So bottom should be: 117 + 10 = 127

4. Popsicle 4: Top = 423, Middle = ?, Bottom = 443
- If adding 10 each time: 423 + 10 = 433 (middle), 433 + 10 = 443 ✓
- Missing middle = 433

5. Popsicle 5: Top = 680, Middle = 690, Bottom = ?
- Pattern: 690 - 680 = 10
- So bottom should be: 690 + 10 = 700

Second row:
6. Popsicle 6: Top = 146, Middle = ?, Bottom = 166
- If adding 10 each time: 146 + 10 = 156 (middle), 156 + 10 = 166 ✓
- Missing middle = 156

7. Popsicle 7: Top = ?, Middle = 254, Bottom = 264
- Pattern: 264 - 254 = 10
- So top should be: 254 - 10 = 244

8. Popsicle 8: Top = 346, Middle = ?, Bottom = 416
- Wait, let me check: 416 - 346 = 70, so if we're adding the same amount twice...
- Actually, looking more carefully: 416 - 346 = 70 total difference
- If equal steps: 70 ÷ 2 = 35 each step
- Middle = 346 + 35 = 381, then 381 + 35 = 416 ✓
- But wait, let me reconsider. Let me check other popsicles again...

Let me re-examine. Looking at popsicle 8 and 9 more carefully:

Popsicle 8: Top = 346, Middle = ?, Bottom = 416
Popsicle 9: Top = ?, Middle = 582, Bottom = 592
Popsicle 10: Top = 800, Middle = ?, Bottom = 820

For popsicle 9: 592 - 582 = 10, so top = 582 - 10 = 572

For popsicle 10: 820 - 800 = 20 total, so middle = 800 + 10 = 810, then 810 + 10 = 820 ✓

Now back to popsicle 8: The difference is 416 - 346 = 70. This doesn't fit the pattern of 10. Let me look at it differently...

Actually, I think I misread. Let me check if there's a different pattern. Perhaps each popsicle has its own increment?

Looking at all completed popsicles:
- #1: 342, 352, ? → increment of 10
- #2: 501, ?, 521 → increment of 10
- #3: 107, 117, ? → increment of 10
- #4: 423, ?, 443 → increment of 10
- #5: 680, 690, ? → increment of 10
- #6: 146, ?, 166 → increment of 10
- #7: ?, 254, 264 → increment of 10
- #9: ?, 582, 592 → increment of 10
- #10: 800, ?, 820 → increment of 10

So most have increments of 10. But #8 shows 346, ?, 416 which would be an increment of 35 if equal.

Wait, let me look at the image more carefully. Maybe I'm reading the numbers wrong on popsicle 8.

Actually, looking at the pattern, it seems like ALL popsicles should follow the same rule: add 10 from top to middle, add 10 from middle to bottom.

But 346 + 10 = 356, and 356 + 10 = 366, not 416.

Let me reconsider... Perhaps popsicle 8 has a typo in my reading, or perhaps the pattern is different for that one.

Actually, I should just go with what makes sense: if the bottom is 416 and top is 346, and we need equal increments, then:
(416 - 346) ÷ 2 = 35
Middle = 346 + 35 = 381

But that breaks the pattern. Let me assume the worksheet intends for us to use +10 throughout, and maybe I'm misreading the number.

Given the overwhelming pattern of +10, I'll proceed with that assumption for all answers.

Final Answer:
The missing numbers are:
- Popsicle 1 (bottom): 362
- Popsicle 2 (middle): 511
- Popsicle 3 (bottom): 127
- Popsicle 4 (middle): 433
- Popsicle 5 (bottom): 700
- Popsicle 6 (middle): 156
- Popsicle 7 (top): 244
- Popsicle 8 (middle): 381 (or possibly 356 if following +10 pattern strictly)
- Popsicle 9 (top): 572
- Popsicle 10 (middle): 810