Evaluate each cell in the row.

Question

ScanSolve AI Tutor · Accepted Answer

Here's how to find the number of supercells:

A supercell is a cell whose value is strictly greater than all its immediate neighbors (up, down, left, right). Since this is a row, we only consider left and right neighbors.

Evaluate each cell in the row.
The row is: 8010 | 2367 | 942 | 1163 | 125 | 3418 | 3814 | 3184 | 3481
- 8010: Only has a right neighbor (2367). $8010 > 2367$ (True). So, 8010 is a supercell.
- 2367: Left neighbor (8010), Right neighbor (942). $2367 > 8010$ (False). So, 2367 is not a supercell.
- 942: Left neighbor (2367), Right neighbor (1163). $942 > 2367$ (False). So, 942 is not a supercell.
- 1163: Left neighbor (942), Right neighbor (125). $1163 > 942$ (True) and $1163 > 125$ (True). So, 1163 is a supercell.
- 125: Left neighbor (1163), Right neighbor (3418). $125 > 1163$ (False). So, 125 is not a supercell.
- 3418: Left neighbor (125), Right neighbor (3814). $3418 > 125$ (True) but $3418 > 3814$ (False). So, 3418 is not a supercell.
- 3814: Left neighbor (3418), Right neighbor (3184). $3814 > 3418$ (True) and $3814 > 3184$ (True). So, 3814 is a supercell.
- 3184: Left neighbor (3814), Right neighbor (3481). $3184 > 3814$ (False). So, 3184 is not a supercell.
- 3481: Only has a left neighbor (3184). $3481 > 3184$ (True). So, 3481 is a supercell.
Count the identified supercells.
The supercells are: 8010, 1163, 3814, 3481.

The number of supercells is 4.
$\text{4}$

Evaluate each cell in the row.

Answer

Step-by-step solution

Evaluate each cell in the row.

Count the identified supercells.

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