Measuring Mass Worksheet: Free Printable PDF for Kids - Free Printable
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Step-by-step solution for: Measuring Mass Worksheet: Free Printable PDF for Kids
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Show Answer Key & Explanations
Step-by-step solution for: Measuring Mass Worksheet: Free Printable PDF for Kids
Let's solve the "Measuring Mass" maze puzzle step by step.
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Lily wants to buy exactly 2.5 kilograms of nuts. We need to trace a path through the maze that adds up to exactly 2.5 kg using the scales shown.
There are three scales in the maze, each showing a different weight:
1. Top-left scale: Shows 1.5 kg
2. Top-right scale: Shows 2.0 kg
3. Bottom-center scale: Shows 2.5 kg
Let’s analyze the scales and the maze paths.
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- The scale on the left (top-left) shows 1.5 kg.
- The scale on the right (top-right) shows 2.0 kg.
- The scale at the bottom (center-bottom) shows 2.5 kg.
We want exactly 2.5 kg, so we must find a path that leads us to a total of 2.5 kg.
But here's the key: The maze has multiple paths, and we can only follow one route from the start (Lily) to the end (squirrel). Along the way, we pass through scales, and we must pick the correct combination that sums to 2.5 kg.
Wait — actually, looking closely, it seems like each scale is a checkpoint, and the path goes through them. But the goal is to trace a path that ends with exactly 2.5 kg.
But let’s look again: the squirrel is at the top, and Lily is on the left. The maze connects her to the squirrel. There are three scales along the way, but likely only one is on the correct path.
Wait — perhaps we are supposed to choose which scale(s) to go through, and the sum of the weights on those scales must be 2.5 kg?
But the wording says:
> "Trace her way through the maze to get exactly 2.5 kilograms of nuts."
So the path must lead to a point where she collects 2.5 kg.
But there’s only one scale showing 2.5 kg — the bottom one.
Let’s examine the maze structure.
---
Let’s map the possible routes:
- Start: Lily (left side)
- Goal: Squirrel (top-right)
From Lily, the path splits into two main directions:
1. Left path → goes to the 1.5 kg scale
2. Right path → goes to the 2.0 kg scale
3. Then both converge toward the bottom center, which has the 2.5 kg scale
But wait — the 2.5 kg scale is at the bottom, and the squirrel is at the top.
So how do we reach the squirrel?
Let’s trace the lines:
- From Lily, the path splits:
- One branch goes down-left to the 1.5 kg scale
- Another goes right toward the 2.0 kg scale
- Then both eventually merge and go upward to the squirrel
But the 2.5 kg scale is below the others.
Ah! Wait — the 2.5 kg scale is not on the direct path to the squirrel. It’s below.
So the only way to reach the squirrel is via either:
- The 1.5 kg scale → then upward
- Or the 2.0 kg scale → then upward
But neither of these show 2.5 kg.
Wait — this suggests something is off.
Let’s reevaluate.
Wait — maybe the scales represent choices, and we must collect nuts from the scales along the path.
But the goal is to have exactly 2.5 kg when reaching the squirrel.
But the only scale showing 2.5 kg is at the bottom.
So unless the path goes through the 2.5 kg scale, we can’t get that amount.
But the squirrel is at the top, and the 2.5 kg scale is at the bottom.
So how can we reach the squirrel with 2.5 kg?
Unless… the path goes through multiple scales, and we add their weights.
But that doesn’t make sense — you can't carry multiple sets of nuts.
Alternatively, maybe only one scale is used, and we must go to the one that shows 2.5 kg.
But the 2.5 kg scale is not connected directly to the squirrel.
Let’s look carefully at the maze lines.
---
Looking at the maze:
- Lily starts on the left.
- The path splits:
- One branch goes down to the 1.5 kg scale
- One goes right to the 2.0 kg scale
- Then both paths merge and go up to the squirrel
But the 2.5 kg scale is separate, located below the others.
Wait — actually, the 2.5 kg scale is on a separate lower path.
So if we go down to the 2.5 kg scale, we cannot reach the squirrel.
Therefore, the only scales accessible on the way to the squirrel are:
- 1.5 kg (left)
- 2.0 kg (right)
And both paths lead to the squirrel.
But neither is 2.5 kg.
Wait — this is confusing.
But the squirrel is at the top, and the nuts are on the scales.
Perhaps the idea is that Lily picks up nuts from a scale, and she must choose a path that leads to a scale showing exactly 2.5 kg.
But the 2.5 kg scale is not on the way to the squirrel.
Unless…
Wait — maybe the maze has a loop, and we can go to the 2.5 kg scale first, then go up?
Let’s check the green lines.
From Lily:
- She can go right or down-left.
- The down-left path goes to the 1.5 kg scale.
- The right path goes to the 2.0 kg scale.
- Then both continue upward to the squirrel.
The 2.5 kg scale is below and to the left, and its path does not connect to the squirrel.
So no path goes through the 2.5 kg scale.
This suggests a problem.
Wait — perhaps I’m misreading.
Let me describe the layout:
- Top: squirrel
- Bottom: three scales arranged in a triangle:
- Left: 1.5 kg
- Right: 2.0 kg
- Bottom: 2.5 kg
And the maze lines form a network connecting them.
But the squirrel is at the top, and the start is on the left.
Now, the correct path must be one that leads to the 2.5 kg scale, because that’s the only one showing exactly 2.5 kg.
But the 2.5 kg scale is at the bottom, and the squirrel is at the top.
So unless the path goes from the 2.5 kg scale to the squirrel, but there’s no such connection.
Wait — let’s trace the green lines:
From Lily (left):
- She can go down to the 1.5 kg scale, then right and up to the squirrel.
- Or she can go right, then up to the 2.0 kg scale, then up to the squirrel.
But the 2.5 kg scale is not on any path to the squirrel.
So how can she get 2.5 kg?
Unless the scales are checkpoints, and she collects the weight shown on the scale if she passes through it.
But that would mean she could collect 1.5 + 2.0 = 3.5 kg, or just one.
But we want exactly 2.5 kg.
So maybe she can go to the 2.5 kg scale, but then she can’t reach the squirrel.
That doesn’t work.
Wait — perhaps the 2.5 kg scale is the destination, and the squirrel is waiting for her there?
But the squirrel is at the top, not at the bottom.
Look at the image:
- The squirrel is on the top platform, near the nuts.
- The 2.5 kg scale is at the bottom, below the other two.
But the path from Lily must go to the squirrel, not to the scale.
So unless the squirrel is at the 2.5 kg scale, but it’s not.
Wait — maybe I'm missing something.
Let’s read the instructions again:
> "Trace her way through the maze to get exactly 2.5 kilograms of nuts."
And the squirrel is at the top, so the goal is to reach the squirrel with 2.5 kg.
But the only way to get 2.5 kg is to pass through the 2.5 kg scale.
But the 2.5 kg scale is not connected to the squirrel.
Unless the maze allows going from the 2.5 kg scale to the squirrel.
Let’s look at the green lines.
From the 2.5 kg scale, there is a path going up-left, then up-right, and it connects to the main path near the 2.0 kg scale.
Wait — yes!
Looking carefully:
- The 2.5 kg scale has a green line going up and right, merging with the path from the 2.0 kg scale.
- So, if Lily goes to the 2.5 kg scale, she can go up and then to the squirrel.
But does the 2.5 kg scale connect directly to the squirrel?
Let’s see:
- From the 2.5 kg scale, the path goes up to a junction.
- That junction connects to the 2.0 kg scale and also to the squirrel.
So the path from the 2.5 kg scale leads to the squirrel.
Yes! So the 2.5 kg scale is on a valid path.
So Lily can go:
1. From Lily → down-left → 1.5 kg scale
2. Or right → 2.0 kg scale
3. Or down → 2.5 kg scale
Then from 2.5 kg scale, go up to the squirrel.
So the only way to get exactly 2.5 kg is to go through the 2.5 kg scale.
Because:
- 1.5 kg ≠ 2.5 kg
- 2.0 kg ≠ 2.5 kg
- Only 2.5 kg matches the target.
So the correct path is:
👉 Lily → down → 2.5 kg scale → up → squirrel
That’s the only path that gives exactly 2.5 kg.
Even though the 2.5 kg scale is at the bottom, the maze allows going from it to the squirrel.
---
Trace the path from Lily down to the 2.5 kg scale, then up to the squirrel.
This path gives exactly 2.5 kilograms of nuts.
---
- The goal is to collect exactly 2.5 kg.
- The only scale showing 2.5 kg is the bottom-center scale.
- The maze allows a path from Lily → down → 2.5 kg scale → up → squirrel.
- Other paths lead to 1.5 kg or 2.0 kg, which are incorrect.
- Therefore, the correct path is through the 2.5 kg scale.
✔ Solution: Follow the path that goes through the scale showing 2.5 kg.
---
🌟 Goal:
Lily wants to buy exactly 2.5 kilograms of nuts. We need to trace a path through the maze that adds up to exactly 2.5 kg using the scales shown.
There are three scales in the maze, each showing a different weight:
1. Top-left scale: Shows 1.5 kg
2. Top-right scale: Shows 2.0 kg
3. Bottom-center scale: Shows 2.5 kg
Let’s analyze the scales and the maze paths.
---
🔍 Step 1: Understand the Scales
- The scale on the left (top-left) shows 1.5 kg.
- The scale on the right (top-right) shows 2.0 kg.
- The scale at the bottom (center-bottom) shows 2.5 kg.
We want exactly 2.5 kg, so we must find a path that leads us to a total of 2.5 kg.
But here's the key: The maze has multiple paths, and we can only follow one route from the start (Lily) to the end (squirrel). Along the way, we pass through scales, and we must pick the correct combination that sums to 2.5 kg.
Wait — actually, looking closely, it seems like each scale is a checkpoint, and the path goes through them. But the goal is to trace a path that ends with exactly 2.5 kg.
But let’s look again: the squirrel is at the top, and Lily is on the left. The maze connects her to the squirrel. There are three scales along the way, but likely only one is on the correct path.
Wait — perhaps we are supposed to choose which scale(s) to go through, and the sum of the weights on those scales must be 2.5 kg?
But the wording says:
> "Trace her way through the maze to get exactly 2.5 kilograms of nuts."
So the path must lead to a point where she collects 2.5 kg.
But there’s only one scale showing 2.5 kg — the bottom one.
Let’s examine the maze structure.
---
🧩 Maze Path Analysis
Let’s map the possible routes:
- Start: Lily (left side)
- Goal: Squirrel (top-right)
From Lily, the path splits into two main directions:
1. Left path → goes to the 1.5 kg scale
2. Right path → goes to the 2.0 kg scale
3. Then both converge toward the bottom center, which has the 2.5 kg scale
But wait — the 2.5 kg scale is at the bottom, and the squirrel is at the top.
So how do we reach the squirrel?
Let’s trace the lines:
- From Lily, the path splits:
- One branch goes down-left to the 1.5 kg scale
- Another goes right toward the 2.0 kg scale
- Then both eventually merge and go upward to the squirrel
But the 2.5 kg scale is below the others.
Ah! Wait — the 2.5 kg scale is not on the direct path to the squirrel. It’s below.
So the only way to reach the squirrel is via either:
- The 1.5 kg scale → then upward
- Or the 2.0 kg scale → then upward
But neither of these show 2.5 kg.
Wait — this suggests something is off.
Let’s reevaluate.
Wait — maybe the scales represent choices, and we must collect nuts from the scales along the path.
But the goal is to have exactly 2.5 kg when reaching the squirrel.
But the only scale showing 2.5 kg is at the bottom.
So unless the path goes through the 2.5 kg scale, we can’t get that amount.
But the squirrel is at the top, and the 2.5 kg scale is at the bottom.
So how can we reach the squirrel with 2.5 kg?
Unless… the path goes through multiple scales, and we add their weights.
But that doesn’t make sense — you can't carry multiple sets of nuts.
Alternatively, maybe only one scale is used, and we must go to the one that shows 2.5 kg.
But the 2.5 kg scale is not connected directly to the squirrel.
Let’s look carefully at the maze lines.
---
✔ Correct Interpretation:
Looking at the maze:
- Lily starts on the left.
- The path splits:
- One branch goes down to the 1.5 kg scale
- One goes right to the 2.0 kg scale
- Then both paths merge and go up to the squirrel
But the 2.5 kg scale is separate, located below the others.
Wait — actually, the 2.5 kg scale is on a separate lower path.
So if we go down to the 2.5 kg scale, we cannot reach the squirrel.
Therefore, the only scales accessible on the way to the squirrel are:
- 1.5 kg (left)
- 2.0 kg (right)
And both paths lead to the squirrel.
But neither is 2.5 kg.
Wait — this is confusing.
But the squirrel is at the top, and the nuts are on the scales.
Perhaps the idea is that Lily picks up nuts from a scale, and she must choose a path that leads to a scale showing exactly 2.5 kg.
But the 2.5 kg scale is not on the way to the squirrel.
Unless…
Wait — maybe the maze has a loop, and we can go to the 2.5 kg scale first, then go up?
Let’s check the green lines.
From Lily:
- She can go right or down-left.
- The down-left path goes to the 1.5 kg scale.
- The right path goes to the 2.0 kg scale.
- Then both continue upward to the squirrel.
The 2.5 kg scale is below and to the left, and its path does not connect to the squirrel.
So no path goes through the 2.5 kg scale.
This suggests a problem.
Wait — perhaps I’m misreading.
Let me describe the layout:
- Top: squirrel
- Bottom: three scales arranged in a triangle:
- Left: 1.5 kg
- Right: 2.0 kg
- Bottom: 2.5 kg
And the maze lines form a network connecting them.
But the squirrel is at the top, and the start is on the left.
Now, the correct path must be one that leads to the 2.5 kg scale, because that’s the only one showing exactly 2.5 kg.
But the 2.5 kg scale is at the bottom, and the squirrel is at the top.
So unless the path goes from the 2.5 kg scale to the squirrel, but there’s no such connection.
Wait — let’s trace the green lines:
From Lily (left):
- She can go down to the 1.5 kg scale, then right and up to the squirrel.
- Or she can go right, then up to the 2.0 kg scale, then up to the squirrel.
But the 2.5 kg scale is not on any path to the squirrel.
So how can she get 2.5 kg?
Unless the scales are checkpoints, and she collects the weight shown on the scale if she passes through it.
But that would mean she could collect 1.5 + 2.0 = 3.5 kg, or just one.
But we want exactly 2.5 kg.
So maybe she can go to the 2.5 kg scale, but then she can’t reach the squirrel.
That doesn’t work.
Wait — perhaps the 2.5 kg scale is the destination, and the squirrel is waiting for her there?
But the squirrel is at the top, not at the bottom.
Look at the image:
- The squirrel is on the top platform, near the nuts.
- The 2.5 kg scale is at the bottom, below the other two.
But the path from Lily must go to the squirrel, not to the scale.
So unless the squirrel is at the 2.5 kg scale, but it’s not.
Wait — maybe I'm missing something.
Let’s read the instructions again:
> "Trace her way through the maze to get exactly 2.5 kilograms of nuts."
And the squirrel is at the top, so the goal is to reach the squirrel with 2.5 kg.
But the only way to get 2.5 kg is to pass through the 2.5 kg scale.
But the 2.5 kg scale is not connected to the squirrel.
Unless the maze allows going from the 2.5 kg scale to the squirrel.
Let’s look at the green lines.
From the 2.5 kg scale, there is a path going up-left, then up-right, and it connects to the main path near the 2.0 kg scale.
Wait — yes!
Looking carefully:
- The 2.5 kg scale has a green line going up and right, merging with the path from the 2.0 kg scale.
- So, if Lily goes to the 2.5 kg scale, she can go up and then to the squirrel.
But does the 2.5 kg scale connect directly to the squirrel?
Let’s see:
- From the 2.5 kg scale, the path goes up to a junction.
- That junction connects to the 2.0 kg scale and also to the squirrel.
So the path from the 2.5 kg scale leads to the squirrel.
Yes! So the 2.5 kg scale is on a valid path.
So Lily can go:
1. From Lily → down-left → 1.5 kg scale
2. Or right → 2.0 kg scale
3. Or down → 2.5 kg scale
Then from 2.5 kg scale, go up to the squirrel.
So the only way to get exactly 2.5 kg is to go through the 2.5 kg scale.
Because:
- 1.5 kg ≠ 2.5 kg
- 2.0 kg ≠ 2.5 kg
- Only 2.5 kg matches the target.
So the correct path is:
👉 Lily → down → 2.5 kg scale → up → squirrel
That’s the only path that gives exactly 2.5 kg.
Even though the 2.5 kg scale is at the bottom, the maze allows going from it to the squirrel.
---
✔ Final Answer:
Trace the path from Lily down to the 2.5 kg scale, then up to the squirrel.
This path gives exactly 2.5 kilograms of nuts.
---
🎯 Explanation:
- The goal is to collect exactly 2.5 kg.
- The only scale showing 2.5 kg is the bottom-center scale.
- The maze allows a path from Lily → down → 2.5 kg scale → up → squirrel.
- Other paths lead to 1.5 kg or 2.0 kg, which are incorrect.
- Therefore, the correct path is through the 2.5 kg scale.
✔ Solution: Follow the path that goes through the scale showing 2.5 kg.
Parent Tip: Review the logic above to help your child master the concept of measuring mass worksheet.