This mathematics problem involves applying core mathematical principles and formulas. Below you will find a complete step-by-step solution with detailed explanations for each step, helping you understand not just the answer but the method behind it.
What is the perimeter of the rectangle?

ScanSolve AI Answer
Number 3
Step 1: Count the number of unit squares in the figure for the area.
The figure is an L-shape made of 4 unit squares.
Step 2: Calculate the perimeter by counting external edges or using the formula: perimeter = (number of squares) (number of shared edges).
Number of squares = 4.
Number of shared edges = 3.
Area = 4 square units, Perimeter = 10 units
Area = 4 square units, Perimeter = 10 units
Number 4
Step 1: Count the number of unit squares in the figure for the area.
The figure is a single blue square (1 unit square).
Step 2: Calculate the perimeter.
All 4 sides are external.
Area = 1 square unit, Perimeter = 4 units
Area = 1 square unit, Perimeter = 4 units
Number 5
Step 1: Count the number of unit squares in the figure for the area.
The figure is a 2 by 2 square (4 unit squares).
Step 2: Calculate the perimeter using formula: perimeter = units (4 shared edges).
Or (length + width) = (2 + 2) = 8 units.
Area = 4 square units, Perimeter = 8 units
Area = 4 square units, Perimeter = 8 units
Number 6
Step 1: Count the number of unit squares in the figure for the area.
The figure is a straight line of 5 unit squares.
Step 2: Calculate the perimeter: 4 ends + 2 sides along length , but using formula.
Number of shared edges = 4.
Area = 5 square units, Perimeter = 12 units
Area = 5 square units, Perimeter = 12 units
Number 7
Step 1: Count the number of unit squares in the figure for the area.
The figure has 6 unit squares (e.g., 2x3 rectangle).
Step 2: Calculate the perimeter: number of shared edges = 7.
Area = 6 square units, Perimeter = 10 units
Area = 6 square units, Perimeter = 10 units
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