Printables - Converting Metric Units Maze | HP® Official Site - Free Printable

To solve this maze, we need to find the path from "start" to "finish" by converting metric units. We are looking for equivalent measurements in adjacent boxes (up, down, left, right, or diagonal).

Step 1: Start at "8 m"
We need to find a box touching "8 m" that equals 8 meters.
* Conversion: $1 \text{ m} = 100 \text{ cm}$
* Calculation: $8 \times 100 = 800 \text{ cm}$
* Looking at the neighbors: There is a box labeled 800 cm directly below.
* *Path:* 8 m $\rightarrow$ 800 cm

Step 2: From "800 cm"
We need to find a neighbor equal to 800 cm (which is 8 m).
* Let's check the neighbors of 800 cm:
* Left/Down: 39 g (mass, not length)
* Right: 80,000 cm (too big)
* Diagonal Down-Right: 7.5 m ($7.5 \neq 8$)
* Wait, let me re-evaluate the connections based on standard maze rules. Usually, you move to an adjacent cell.
* Let's look at the box 800 cm. Its neighbors are:
* Up: 8 m (Start)
* Right: 80,000 cm
* Down: 39 g
* Diagonal Down-Right: 7.5 m? No, 7.5m is next to 75cm.
* Let's look closer at the grid layout.
* Row 1: Start(8m), 8000cm, 75cm, 0.75m, 902mm, 9.02cm, 0.77L
* Row 2: 800cm, [diagonal 80,000cm], 7.5m, [diagonal 0.46L], 90.2cm, [diagonal 770mL], 0.009L
* Actually, the diagonal text like "80,000 cm" seems to be inside the path lines or just labels for the paths? No, they look like values in diamond shapes or just placed diagonally. Let's assume the white boxes are the main nodes.
* Let's re-read the grid carefully.
* Box (1,1): 8 m
* Box (2,1): 800 cm. ($8 \text{ m} = 800 \text{ cm}$). This is a match.
* From 800 cm (Box 2,1), where can we go?
* Down to 39 g? No (mass vs length).
* Right to 80,000 cm? No ($800 \neq 80,000$).
* Is there another connection?
* Let's check the start again. Maybe I missed a neighbor.
* Neighbors of 8 m:
* Right: 8,000 cm ($8 \text{ m} = 800 \text{ cm} \neq 8,000$).
* Down: 800 cm. Match.
* So we must go to 800 cm.
* From 800 cm, neighbors are:
* Up: 8 m (back)
* Right: 80,000 cm (No)
* Down: 39 g (No)
* Diagonal? The image shows diagonal lines connecting boxes.
* Let's look at the diagonal value "80,000 cm". It sits between 800cm and 75cm/7.5m area.
* Maybe the path goes 8m -> 800cm -> ... wait.
* Let's look at the other neighbors of 8m.
* Is it possible 8m connects to something else?
* $8 \text{ m} = 8,000 \text{ mm}$. Is there 8,000 mm? No.
* $8 \text{ m} = 0.008 \text{ km}$. No.
* Okay, 800 cm is definitely the first step.

Step 3: From "800 cm"
Let's look really closely at the connections from 800 cm.
* It connects Down to 39 g? No, units don't match.
* It connects Right to 80,000 cm? No.
* Does it connect Diagonally to 7.5 m? No ($8 \neq 7.5$).
* Is there a mistake in my reading?
* Ah, look at the box 800 cm. Below it is 39 g. To its right is 80,000 cm (written diagonally).
* Wait, is "80,000 cm" a box or a label on the line? It looks like a value in a diamond shape.
* Let's assume the white rectangles are the stations.
* Station: 800 cm.
* Next station must be equivalent to 800 cm.
* Let's scan the whole grid for 800 cm equivalents.
* 8 m (Start)
* 0.008 km? (Not seen)
* 8,000 mm? (Not seen)
* Is it possible the start isn't 8m? It says "start 8 m".
* Is it possible 800 cm connects to 0.8 m? Not on grid.
* Let's look at the diagonal text again. "80,000 cm". $800 \text{ cm} \neq 80,000 \text{ cm}$.
* Maybe the first step is NOT 800 cm?
* Let's check 8 m neighbors again.
* Right: 8,000 cm. ($8 \text{ m} = 800 \text{ cm}$). 8,000 cm is 80 m. No match.
* Okay, it has to be 800 cm.
* From 800 cm, maybe I am misinterpreting the grid.
* Let's look at the box 39 g below 800 cm.
* Let's look at the box 0.39 kg to the left of 390g? No, 0.39kg is row 3 col 1.
* Let's trace backwards from Finish?
* Finish is at bottom right.
* Neighbor of Finish: 3,910 mL.
* $3,910 \text{ mL} = 3.91 \text{ L}$.
* Is there a 3.91 L neighbor? Yes, to the left: 3.91 L.
* From 3.91 L:
* Left: 4,280 mL ($4.28 \text{ L} \neq 3.91$).
* Up: 1.31 cm (No).
* Diagonal Up-Left: 42,800 mL? No.
* Wait, let's look at 3.91 L neighbors.
* Left: 4,280 mL.
* Up: 1.31 cm.
* Diagonal Up-Left: 42,800 mL.
* Is there a match?
* Maybe 3,910 mL connects to something else?
* Above 3,910 mL is 391 mL (diagonal text?). No, 391 mL is in a diamond.
* Let's look at the box 61 L above Finish area.
* Let's look at 3.91 L again.
* Is there a 3,910 cm³? No.
* Let's try finding a chain.
* Chain segment: 3.91 L $\leftrightarrow$ 3,910 mL.
* $3.91 \text{ L} \times 1,000 = 3,910 \text{ mL}$. This is a solid link.
* What connects to 3.91 L?
* Left: 4,280 mL.
* Up: 1.31 cm.
* Diagonal Up-Left: 42,800 mL.
* Maybe 1.31 cm connects to something?
* $1.31 \text{ cm} = 13.1 \text{ mm}$.
* Is there a 13.1 mm nearby? Yes, to the left of 1.31 cm is 13.1 mm.
* Link: 13.1 mm $\leftrightarrow$ 1.31 cm.
* What connects to 13.1 mm?
* Left: 2.38 g.
* Up: 0.19 kg.
* Diagonal Up-Left: 0.019 kg?
* Let's check 0.19 kg.
* $0.19 \text{ kg} = 190 \text{ g}$.
* Neighbor Up: 19 g. ($19 \neq 190$).
* Neighbor Left: 416 mL.
* Neighbor Diagonal Up-Left: 0.019 kg? No, that's 19g.
* Wait, $19 \text{ g} = 0.019 \text{ kg}$.
* Is there a box "0.019 kg"?
* Looking at the grid... Row 3, Col 4 has "0.019 kg" written diagonally? Or is it a box?
* Actually, looking at the layout, there are white boxes and diagonal text.
* Let's assume the white boxes are the main path nodes.
* Box: 19 g.
* Box: 0.19 kg. ($190 \text{ g}$). No match.
* Box: 1.9 kg. ($1,900 \text{ g}$).
* Let's look for 19 g equivalents.
* $19 \text{ g} = 0.019 \text{ kg}$.
* Is "0.019 kg" a box? In the image, between 416 mL and 19 g, there is text "0.019 kg" on a diagonal.
* If diagonal text counts as a node:
* Path: 19 g $\rightarrow$ 0.019 kg.
* Let's test the hypothesis: Diagonal text boxes are valid steps.
* If so, the grid is much denser.
* Let's re-evaluate Start with this hypothesis.
* Start: 8 m.
* Neighbor Down: 800 cm. ($8 \text{ m} = 800 \text{ cm}$). Match.
* From 800 cm:
* Diagonal Up-Right: 80,000 cm? No.
* Diagonal Down-Right: 7.5 m? No.
* Is there another neighbor?
* Maybe 8 m connects to 800 cm is wrong?
* $8 \text{ m} = 800 \text{ cm}$.
* Is there an 80 dm? No.
* Let's look at 8,000 cm (Right of Start). $80 \text{ m}$. No.
* Let's look at 0.75 m (Row 1, Col 4).
* Let's look at 75 cm (Row 1, Col 3).
* $75 \text{ cm} = 0.75 \text{ m}$.
* These two are connected!
* So there is a pair: 75 cm $\leftrightarrow$ 0.75 m.
* Does 75 cm connect to Start?
* Start is 8 m. No.
* Does 0.75 m connect to anything else?
* Right: 902 mm. ($0.902 \text{ m}$). No.
* Down: 0.46 L (Diagonal). No.
* Down-Right: 90.2 cm. ($0.902 \text{ m}$). No.
* Let's go back to 8 m.
* Maybe I am blind.
* $8 \text{ m}$.
* Neighbors: 8,000 cm, 800 cm.
* Only 800 cm works.
* From 800 cm:
* Neighbors: 8m, 80,000 cm (diag), 7.5 m (diag?), 39 g.
* Wait, is 7.5 m actually 8 m? No, clearly says 7.5.
* Is 800 cm actually 80 cm? No, says 800.
* Is there a connection I'm missing?
* Let's look at the diagonal "80,000 cm".
* Maybe the start is not 8m? It says "start 8 m".
* Maybe the 800 cm box connects to 0.8 m? Not there.
* Let's look further down.
* 0.51 km (Row 4, Col 1).
* $0.51 \text{ km} = 510 \text{ m}$.
* Neighbor Down-Right (Diagonal): 510 m.
* Link: 0.51 km $\leftrightarrow$ 510 m.
* From 510 m:
* Up-Left: 0.51 km.
* Up: 0.238 g.
* Right: 23.8 g.
* Down: 7.6 m.
* None match 510 m.
* Wait, 510 m is next to 5,100 m (Left)? No, 5,100 m is above 76mm.
* Let's check 5,100 m.
* $5,100 \text{ m} = 5.1 \text{ km}$.
* Neighbor Up: 0.51 km. No.
* Let's look at 76 mm (Bottom Left).
* $76 \text{ mm} = 7.6 \text{ cm}$.
* Neighbor Right: 7.6 m. ($7,600 \text{ mm}$). No.
* Neighbor Up: 5,100 m. No.
* This is tricky. Let's look for obvious pairs again.
* 13.1 mm and 1.31 cm. ($13.1 \text{ mm} = 1.31 \text{ cm}$). Connected horizontally.
* 131 cm (Right of 1.31 cm).
* $131 \text{ cm} = 1.31 \text{ m}$.
* Is there a 1.31 m?
* Below 131 cm is 391 mL (diag).
* Left is 1.31 cm.
* Up is 0.131 cm (diag)? No, "0.131 cm" is written diagonally between 1.9kg and 131cm.
* $0.131 \text{ cm} = 1.31 \text{ mm}$.
* Is there a 1.31 mm? No.
* Wait, $131 \text{ cm} = 1,310 \text{ mm}$.
* Maybe 131 cm connects to 1.31 m? Not visible.
* Let's look at 1.9 kg.
* $1.9 \text{ kg} = 1,900 \text{ g}$.
* Neighbor Left: 19 g.
* Neighbor Down: 0.19 kg. ($190 \text{ g}$).
* Neighbor Diagonal Down-Left: 0.131 cm? No.
* Let's look at 0.009 L.
* $0.009 \text{ L} = 9 \text{ mL}$.
* Neighbor Down: 9 mL.
* Link: 0.009 L $\leftrightarrow$ 9 mL.
* From 9 mL:
* Up: 0.009 L.
* Left: 1.9 kg.
* Down: 0.09 L. ($90 \text{ mL}$). No.
* Diagonal Down-Left: 0.09 L?
* Wait, $9 \text{ mL} = 0.009 \text{ L}$.
* Is there another match?
* Maybe 9 mL connects to 0.009 L is the only way. Dead end?
* Unless 0.009 L connects to something else.
* Left of 0.009 L is 770 mL (diag). No.
* Left of that is 90.2 cm. No.
* Let's reconsider the Start.
* 8 m.
* Maybe 800 cm is correct.
* From 800 cm, is there a 0.8 m? No.
* Is there a 80 dm? No.
* Is it possible the number is 8.000 cm? No, comma usually means thousands.
* Is it possible the start is 8 mm? No, says "m".
* Let's look at the diagonal "80,000 cm" again.
* Maybe it's 800.0 cm? No.
* Let's look at the box 75 cm.
* $75 \text{ cm} = 0.75 \text{ m}$.
* These are connected.
* Does 75 cm connect to 800 cm? No.
* Does 0.75 m connect to 800 cm? No.
* Let's look at the box 902 mm.
* $902 \text{ mm} = 90.2 \text{ cm}$.
* Neighbor Down-Right (Diagonal): 90.2 cm.
* Link: 902 mm $\leftrightarrow$ 90.2 cm.
* From 90.2 cm:
* Up-Left: 902 mm.
* Left: 0.46 L (diag).
* Down: 19 g.
* Right: 770 mL (diag).
* Down-Right: 0.009 L.
* None seem to match 90.2 cm.
* Wait, is 90.2 cm connected to 0.902 m? Not on grid.
* Let's look at 0.77 L.
* $0.77 \text{ L} = 770 \text{ mL}$.
* Neighbor Down-Left (Diagonal): 770 mL.
* Link: 0.77 L $\leftrightarrow$ 770 mL.
* From 770 mL:
* Up-Right: 0.77 L.
* Left: 90.2 cm.
* Down: 0.009 L.
* Down-Left: 1.9 kg.
* Any matches?
* $770 \text{ mL} = 0.77 \text{ L}$.
* Is there a 770 cm³? No.
* Let's look at 0.46 L (Diagonal).
* $0.46 \text{ L} = 460 \text{ mL}$.
* Neighbors: 0.75 m, 902 mm, 416 mL, 41.6 L.
* No match.
* Let's look at 416 mL.
* $416 \text{ mL} = 0.416 \text{ L}$.
* Neighbor Right: 41.6 L. ($41,600 \text{ mL}$). No.
* Neighbor Up-Right: 0.46 L.
* Neighbor Down: 4.16 L. ($4,160 \text{ mL}$). No.
* Neighbor Left: 390 g.
* Neighbor Up-Left: 7.5 m.
* Let's look at 4.16 L.
* $4.16 \text{ L} = 4,160 \text{ mL}$.
* Neighbor Up: 416 mL.
* Neighbor Down: 238 mg.
* Neighbor Right: 0.019 kg (diag).
* Neighbor Left: 3,900 g (diag).
* Let's look at 3,900 g (Diagonal).
* $3,900 \text{ g} = 3.9 \text{ kg}$.
* Neighbor Up-Left: 39 g.
* Neighbor Down-Left: 0.51 km.
* Neighbor Right: 4.16 L.
* Neighbor Up-Right: 800 cm.
* Let's look at 39 g.
* $39 \text{ g} = 0.039 \text{ kg}$.
* Neighbor Up: 800 cm.
* Neighbor Right: 390 g.
* Neighbor Down: 0.51 km.
* Neighbor Down-Right: 3,900 g.
* Let's look at 390 g.
* $390 \text{ g} = 0.39 \text{ kg}$.
* Neighbor Left: 39 g.
* Neighbor Up: 75 cm.
* Neighbor Right: 416 mL.
* Neighbor Down: 0.238 g (diag? No, 0.238 g is box).
* Wait, 0.39 kg is a box (Row 3, Col 1).
* Is 390 g connected to 0.39 kg?
* 390 g is at (3,2). 0.39 kg is at (3,1).
* They are adjacent horizontally!
* Link: 390 g $\leftrightarrow$ 0.39 kg.
* From 0.39 kg:
* Right: 390 g.
* Down: 39 g.
* Any others?
* $0.39 \text{ kg} = 390 \text{ g}$.
* Is there a 390,000 mg? No.
* Let's trace this mass cluster.
* 0.39 kg $\leftrightarrow$ 390 g.
* 390 g connects to 39 g? No ($390 \neq 39$).
* 39 g connects to 3,900 g? No.
* 39 g connects to 0.039 kg? Not on grid.
* Wait, look at 39 g again.
* Is it connected to 0.39 kg? No, 39 != 390.
* Is 39 g connected to 390 g? No.
* So 0.39 kg $\leftrightarrow$ 390 g is an isolated pair? Or leads somewhere?
* From 390 g:
* Up: 75 cm.
* Right: 416 mL.
* Down: 0.238 g?
* Let's check 0.238 g.
* $0.238 \text{ g} = 238 \text{ mg}$.
* Neighbor Right: 238 mg.
* Link: 0.238 g $\leftrightarrow$ 238 mg.
* Does 390 g connect to 0.238 g? No.
* Let's look at 238 mg.
* $238 \text{ mg} = 0.238 \text{ g}$.
* Neighbor Left: 0.238 g.
* Neighbor Up: 4.16 L.
* Neighbor Right: 2.38 g.
* $2.38 \text{ g} = 2,380 \text{ mg}$. No.
* Neighbor Down: 23.8 g.
* $23.8 \text{ g} = 23,800 \text{ mg}$. No.
* Let's look at 2.38 g.
* $2.38 \text{ g} = 2,380 \text{ mg}$.
* Neighbor Left: 238 mg.
* Neighbor Right: 13.1 mm.
* Neighbor Down: 42,800 mL (diag).
* Neighbor Up: 0.019 kg (diag).
* Let's look at 23.8 g.
* $23.8 \text{ g} = 23,800 \text{ mg}$.
* Neighbor Up: 238 mg.
* Neighbor Right: 42,800 mL (diag).
* Neighbor Down: 42.8 L.
* $42.8 \text{ L}$ is volume. Mass vs Volume. No.
* Wait, is water density assumed? $1 \text{ g} = 1 \text{ mL}$.
* If $1 \text{ g} = 1 \text{ mL}$:
* 23.8 g $\leftrightarrow$ 23.8 mL? Not on grid.
* 42.8 L $\leftrightarrow$ 42.8 kg? Not on grid.
* 4,280 mL $\leftrightarrow$ 4.28 kg? Not on grid.
* 42,800 mL $\leftrightarrow$ 42.8 kg? Not on grid.
* 391 mL $\leftrightarrow$ 391 g? Not on grid.
* 6,100 mL $\leftrightarrow$ 6.1 kg? Not on grid.
* 61 L $\leftrightarrow$ 61 kg? Not on grid.
* Usually these mazes stick to direct unit conversions (length-length, mass-mass, vol-vol).
* Let's go back to 23.8 g.
* Maybe it connects to 0.0238 kg? Not seen.
* Let's look at 42.8 L.
* $42.8 \text{ L} = 42,800 \text{ mL}$.
* Neighbor Up-Right (Diagonal): 42,800 mL.
* Link: 42.8 L $\leftrightarrow$ 42,800 mL.
* From 42,800 mL:
* Down-Left: 42.8 L.
* Up-Left: 2.38 g.
* Up: 13.1 mm.
* Right: 1.31 cm.
* Down-Right: 3.91 L.
* $3.91 \text{ L} = 3,910 \text{ mL}$. No.
* Let's look at 4,280 mL.
* $4,280 \text{ mL} = 4.28 \text{ L}$.
* Neighbor Left: 7.6 m.
* Neighbor Right: 3.91 L.
* Neighbor Up: 23.8 g.
* Neighbor Up-Right: 42,800 mL.
* Let's look at 7.6 m.
* $7.6 \text{ m} = 760 \text{ cm} = 7,600 \text{ mm}$.
* Neighbor Left: 76 mm. ($7.6 \text{ cm}$). No.
* Neighbor Up: 510 m.
* Neighbor Right: 4,280 mL.
* Let's look at 76 mm.
* $76 \text{ mm} = 7.6 \text{ cm}$.
* Neighbor Right: 7.6 m.
* Neighbor Up: 5,100 m.
* Let's look at 5,100 m.
* $5,100 \text{ m} = 5.1 \text{ km}$.
* Neighbor Down: 76 mm.
* Neighbor Right: 510 m.
* $510 \text{ m} \neq 5,100 \text{ m}$.
* Let's look at 510 m.
* $510 \text{ m} = 0.51 \text{ km}$.
* Neighbor Up-Left (Diagonal): 0.51 km.
* Link: 0.51 km $\leftrightarrow$ 510 m.
* From 0.51 km:
* Down-Right: 510 m.
* Up: 39 g.
* Right: 0.238 g.
* This path seems to dead end at 0.51 km / 510 m unless 510 m connects to something else.
* 510 m neighbors: 0.51 km, 23.8 g, 7.6 m.
* None match.

Let's rethink the Start.
Maybe I am misreading "8 m".
Could it be 8 mm?
If Start = 8 mm.
* Neighbor Right: 8,000 cm. No.
* Neighbor Down: 800 cm. No.
* Neighbor Down-Right: 80,000 cm. No.
Could it be 8 km?
* 8 km = 8,000 m.
* Neighbor Right: 8,000 cm. No.
Could it be 8 cm?
* 8 cm = 80 mm.
* Neighbor Down: 800 cm. No.

Okay, let's look at the "800 cm" box again.
Is it possible that 800 cm connects to 8 m (Start) and 80 dm (not there) and...
Wait, look at the diagonal 80,000 cm.
Is it possible that 800 cm connects to 80,000 cm? No.
Is it possible that 8 m connects to 800 cm and 800 cm connects to 7.5 m? No.

Let's look at the whole grid as a graph and find the connected components.
Pairs identified so far:
1. 75 cm $\leftrightarrow$ 0.75 m
2. 902 mm $\leftrightarrow$ 90.2 cm
3. 0.77 L $\leftrightarrow$ 770 mL
4. 0.009 L $\leftrightarrow$ 9 mL
5. 13.1 mm $\leftrightarrow$ 1.31 cm
6. 390 g $\leftrightarrow$ 0.39 kg
7. 0.238 g $\leftrightarrow$ 238 mg
8. 42.8 L $\leftrightarrow$ 42,800 mL
9. 0.51 km $\leftrightarrow$ 510 m
10. 3.91 L $\leftrightarrow$ 3,910 mL

Now let's link these pairs.
* Pair 1 (75 cm / 0.75 m):
* 75 cm neighbors: 8,000 cm, 800 cm (via diag?), 390 g, 0.75 m.
* 0.75 m neighbors: 75 cm, 902 mm, 0.46 L (diag).
* Connection?
* Does 0.75 m connect to 902 mm? No ($750 \neq 902$).
* Does 75 cm connect to 800 cm? No.
* Pair 2 (902 mm / 90.2 cm):
* 902 mm neighbors: 0.75 m, 9.02 cm, 90.2 cm (diag), 0.46 L (diag).
* 90.2 cm neighbors: 902 mm (diag), 770 mL (diag), 19 g, 0.46 L (diag).
* Connection?
* 9.02 cm is next to 902 mm.
* $902 \text{ mm} = 90.2 \text{ cm}$.
* $9.02 \text{ cm} = 90.2 \text{ mm}$.
* No match.
* Pair 3 (0.77 L / 770 mL):
* 0.77 L neighbors: 9.02 cm, 770 mL (diag), 0.009 L.
* 770 mL neighbors: 0.77 L (diag), 90.2 cm, 0.009 L, 1.9 kg.
* Connection?
* 0.009 L is neighbor to both?
* 0.77 L is above 0.009 L? No, separated by row.
* Row 1: ... 0.77 L
* Row 2: ... 0.009 L
* Yes, vertically adjacent?
* Grid:
* R1C7: 0.77 L
* R2C7: 0.009 L
* Are they connected? $0.77 \neq 0.009$.
* But 770 mL (diag between R1C6/R2C6/R2C7?) connects to 0.009 L?
* $770 \text{ mL} = 0.77 \text{ L}$.
* $0.009 \text{ L} = 9 \text{ mL}$.
* No.
* Pair 4 (0.009 L / 9 mL):
* 0.009 L neighbors: 770 mL (diag), 9 mL.
* 9 mL neighbors: 0.009 L, 1.9 kg, 0.09 L.
* Connection?
* 0.09 L is below 9 mL.
* $0.09 \text{ L} = 90 \text{ mL}$.
* $9 \text{ mL} \neq 90 \text{ mL}$.
* Pair 5 (13.1 mm / 1.31 cm):
* 13.1 mm neighbors: 2.38 g, 0.19 kg, 1.31 cm, 42,800 mL (diag).
* 1.31 cm neighbors: 13.1 mm, 131 cm, 391 mL (diag), 42,800 mL (diag).
* Connection?
* 131 cm is right of 1.31 cm.
* $131 \text{ cm} = 1.31 \text{ m}$.
* Is there a 1.31 m? No.
* 42,800 mL is diagonal to both.
* Volume vs Length. No.
* Pair 6 (390 g / 0.39 kg):
* 390 g neighbors: 75 cm, 416 mL, 0.238 g (diag?), 39 g, 0.39 kg.
* 0.39 kg neighbors: 390 g, 39 g, 0.51 km.
* Connection?
* 39 g is below 0.39 kg and left of 390 g.
* $39 \text{ g} \neq 390 \text{ g}$.
* $39 \text{ g} \neq 0.39 \text{ kg}$.
* 75 cm is above 390 g. No.
* Pair 7 (0.238 g / 238 mg):
* 0.238 g neighbors: 390 g, 4.16 L, 238 mg, 0.51 km.
* 238 mg neighbors: 0.238 g, 4.16 L, 2.38 g, 23.8 g.
* Connection?
* 4.16 L is above both. Volume vs Mass. No.
* 2.38 g is right of 238 mg.
* $2.38 \text{ g} = 2,380 \text{ mg}$.
* $238 \text{ mg} \neq 2,380 \text{ mg}$.
* 23.8 g is below 238 mg.
* $23.8 \text{ g} = 23,800 \text{ mg}$.
* No.
* Pair 8 (42.8 L / 42,800 mL):
* 42.8 L neighbors: 23.8 g, 4,280 mL, 42,800 mL (diag).
* 42,800 mL neighbors: 2.38 g, 13.1 mm, 1.31 cm, 3.91 L, 42.8 L (diag).
* Connection?
* 4,280 mL is left of 42.8 L.
* $4,280 \text{ mL} = 4.28 \text{ L}$.
* $42.8 \text{ L} \neq 4.28 \text{ L}$.
* 3.91 L is diagonal to 42,800 mL.
* No.
* Pair 9 (0.51 km / 510 m):