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data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAeAAAAFoCAYAAACPNyggAAAAAXNSR0IArs4c6QAADoVJREFUeF7t1cEJAAAIxDDdf2m3sJ+4wEEQuuMIECBAgACBd4F9XzRIgAABAgQIjAB7AgIECBAgEAgIcIBukgABAgQICLAfIECAAAECgYAAB+gmCRAgQICAAPsBAgQIECAQCAhwgG6SAAECBAgIsB8gQIAAAQKBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECAiwHyBAgAABAoGAAAfoJgkQIECAgAD7AQIECBAgEAgIcIBukgABAgQICLAfIECAAAECgYAAB+gmCRAgQICAAPsBAgQIECAQCAhwgG6SAAECBAgIsB8gQIAAAQKBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECAiwHyBAgAABAoGAAAfoJgkQIECAgAD7AQIECBAgEAgIcIBukgABAgQICLAfIECAAAECgYAAB+gmCRAgQICAAPsBAgQIECAQCAhwgG6SAAECBAgIsB8gQIAAAQKBgAAH6CYJECBAgIAA+wECBAgQ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average length of names in longNames is 2the number of names in longNames is length2highest is 2lowest is 2

length

Grace,Sarah,Daniel,Jose,Alex,Owen,Victor,Molly,Jada,DarrionLauren,Daniel,Christopher,Makayla,Angelina,Victor,Dillard,Darrion5.933333333333334