If the pattern continues, predict the number of triangles in the next figure.

10

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8

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12

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14

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Solution

The correct option is D $12$
The number of tiles increases as an Arithmetic Progression of $4, 6, 8, 10$ , here common difference will be $2$ .
In the same sequence the next figure will have $12$ squares

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\frac{- 8}{7}, \frac{- 16}{14}, \frac{- 24}{21}, \frac{- 32}{28},

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