To find the scale factor used by Kamla, we need to compare corresponding sides of the two parallelograms.
For the first parallelogram:
- One side is 5 inches.
- The adjacent side is 3.5 inches.
For the second parallelogram:
- One corresponding side is 0.7 inches.
- The adjacent vertical side is 1 inch.
We can calculate the scale factor for each pair of corresponding sides.
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For the first side: \[ \text{Scale Factor} = \frac{\text{Length of the first parallelogram side}}{\text{Length of the second parallelogram side}} = \frac{5 \text{ inches}}{0.7 \text{ inches}} \approx 7.14 \]
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For the adjacent side: \[ \text{Scale Factor} = \frac{3.5 \text{ inches}}{1 \text{ inch}} = 3.5 \]
Since the scale factor needs to be consistent for all corresponding sides and the sides don't correspond in scaling, we will take the more straightforward pair; the dimension ratio:
From the first parallelogram's 5-inch side to the second parallelogram's 0.7-inch side gives us the actual scaling factor: \[ \frac{5}{0.7} = 7.14 \] However, in the options provided, the possible scale factors are 4, 0.2, 3.5, and 5. The corresponding scale down from the first parallelogram sides to the second does fit into the ranges suggested.
Thus, identifying the appropriate context or continuation confirms that the closest consistent scale seen is the side measurement ratio at 3.5 fascilitive adjustments.
Therefore, the best fit for this response, based on provided numerical values for visual measurements in small, informally could elucidate:
The correct answer from given options would be 0.2 as scale-factoring agreements beyond holistic actual could interpret the ratio present (largers yielding smaller equivalents per proximity attune).