Construct a sequence $\{g_j\}$ of entire functions with the following property: For each rational number $q$ that lies strictly between 0 and 2, the sequence $\{g_j\}$ converges uniformly to $q$ on compact subsets of the set $\{re^{iq\pi}:r>0\}$.

Iwill give brainliest. suppose tommy walks from his home at (0, 0) to the mall at (0, 5), and then walks to a movie theater at (6, 5). after leaving the theater tommy walks to the store at (6, 0) before returning home. if each grid square represents one block, how many blocks does he walk?