To find the perimeter of a shape made up of rectangles and squares, we first need to sum the lengths of all the sides. However, it’s likely that these lengths are not all individual sides of a specific polygon but rather measurements that may require some setup to visualize the overall shape.
Given the dimensions:
- \(9.5 , \text{cm}\) (or \(9\) and \(1/2\) cm)
- \(2 , \text{cm}\)
- \(3.5 , \text{cm}\) (or \(3\) and \(1/2\) cm)
- \(6 , \text{cm}\)
- \(6 , \text{cm}\)
- \(8 , \text{cm}\)
Assuming these measurements are for individual sides that would connect to a shape, the total will be the sum of these dimensions.
Let's compute the total:
\[ P = 9.5 + 2 + 3.5 + 6 + 6 + 8 \]
Calculating that step-by-step:
- \(9.5 + 2 = 11.5\)
- \(11.5 + 3.5 = 15\)
- \(15 + 6 = 21\)
- \(21 + 6 = 27\)
- \(27 + 8 = 35\)
Thus, the total perimeter \(P\) is:
\[ P = 35 , \text{cm} \]
Therefore, the perimeter of the shape is \(35 , \text{cm}\).
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