If ABCD is dilated by a factor of 2, the coordinate of $$ \mathrm{B}^{\prime} $$ would be: $$ \mathrm{B}^{\prime}=([?],[]) $$

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To find the coordinates of $$ \mathrm{B}^{\prime} $$ after dilation of the figure ABCD by a factor of 2, we need to know the original coordinates of point B.

Let's denote the original coordinates of point B as $$ (x_B, y_B) $$. The formula for dilation is given by:

$$
(x', y') = (k \cdot x, k \cdot y)
$$

where $$ k $$ is the dilation factor. In this case, $$ k = 2 $$.

Thus, the new coordinates $$ (x', y') $$ after dilation will be:

$$
(x', y') = (2 \cdot x_B, 2 \cdot y_B)
$$

Please provide the original coordinates of point B so that we can calculate $$ \mathrm{B}^{\prime} $$.
To find the coordinates of $$ \mathrm{B}^{\prime} $$ after a dilation by a factor of 2, you need the original coordinates of point B. Once you have $$ (x_B, y_B) $$, multiply each by 2 to get $$ \mathrm{B}^{\prime} = (2x_B, 2y_B) $$.

If ABCD is dilated by a factor of 2, the coordinate of \( \mathrm{B}^{\prime} \) would be: \( \mathrm{B}^{\prime}=([?],[]) \)

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