Reasoning · Grade 2-1 Stacking Cubes

Problem

Draw the top-view outline

An outline keeps only the outer border, with every inner line erased. The top view of a cube solid is given on a dot grid as unit squares. Join dot to dot to draw that footprint's outline.
Your answer
How to solve
Strategy Draw a Diagram — The task is literally to draw the boundary (tool 1), so the work is in deciding which dot-grid segments belong to the border. First picture the solid from straight above to get its footprint of unit squares (tool 17). Then handle the boundary edge by edge - keep an edge if it touches the outside, erase it if it sits between two filled squares (tool 7) - and connect the kept edges into one closed loop.
1STEP 1

Find the top-view footprint

Seen from straight above, each column fills one square of the grid.

2STEP 2

Mark every edge of the filled squares

Lightly draw all four edges of every filled square.

3STEP 3

Erase shared (interior) edges

The edge between two filled squares is interior, so erase it.

4STEP 4

Connect the kept edges into one closed outline

Joining what is left gives one closed border with nothing inside.

Answer
the closed border with inner lines erased — an L of 3 squares gives a hexagon
The result is a single closed loop made only of grid-aligned straight segments, with no leftover interior lines - exactly what 'outline' means. The L-footprint gives 6 corners, which matches an L (boot) shape, so the count of sides is sensible.
Takeaway

An outline is just the outside edge: erase every line shared by two squares, keep the rest, and the leftover lines join up into one neat border!

  • Find the top-view footprint
  • Mark every edge of the filled squares
  • Erase shared (interior) edges
  • Connect the kept edges into one closed outline