At a birthday party, there are five kids - Alex, Bella, Chris, Dana, and Evan. Each kid has brought a gift wrapped in a unique color: Alex's gift is wrapped in gold paper, Bella's in silver, Chris's in bronze, Dana's in copper, and Evan's in platinum. They place their gifts on a table before going out to play. Meanwhile, the birthday child's older sibling rearranges the gifts by placing them inside matching-colored boxes. When the kids return to give their presents, where will they look for their respective gifts?
Respond very briefly.
Each child will look for the gift they brought in the box that matches the color of the wrapping paper they used. Alex wrapped their gift in gold paper, so they will look for a gold box. Bella's gift is wrapped in silver, so they will look for a silver box. Chris will look for a bronze box to match the bronze wrapping paper they used. Dana will seek out a copper box to find their gift wrapped in copper-colored paper. Lastly, Evan wrapped their gift in platinum paper, so they will find their gift in a platinum-colored box. The gifts are now inside boxes that correspond to the unique color of the paper in which each gift was originally wrapped, thus, each kid can identify their own gift by matching the colored paper to the same colored box.