Meet Lapsha, the Canadian borzoi known for her exceptionally large nose that has won the hearts of dog enthusiasts on Instagram. Her owners have comically shared her daily struggles of navigating life with such a prominent snoot. With over 108,000 followers, Lapsha proudly flaunts her 12-inch long nose and adorable puppy eyes. Her family even believes she could set a world record for the longest snoot, affectionately calling it her ‘snootapede’. Despite her cuteness, Lapsha’s nose does present some challenges, leading to occasional clumsiness and messiness in her daily routine.
Introducing Lapsha, the Canadian borzoi known for his oversized sniffer, whose charming escapades on social media have captured the hearts of dog enthusiasts everywhere.
The proud owners of a large white Borzoi have been hilariously sharing the challenges she faces with her long snout on a daily basis. Known for their lengthy faces, Borzois, also called wolfhounds, are a breed that can reach up to almost five feet in length, with a snout that can measure up to a foot long.
Despite being the 103rd most popular breed in the American Kennel Club’s list of 192 breeds in 2018, Lily and Eris have yet to meet another Borzoi in person, but they remain hopeful.
Eris, with her super-sized snout, could potentially become a world-record holder given Borzois’ lifespan of up to 15 years. Her owners humorously explain how her snout reaches its true form when at ease, likening it to a shifting mountain range that is often hard to measure.
They also share tips on how Eris rests her snout comfortably on various surfaces, from pillows and blankets to couches and even people. Whether resting for just a minute or several hours, Eris’ snout is a sight to behold in its peaceful repose.
Lapsha boasts over 108,000 followers who admire her incredibly lengthy nose and adorable puppy dog eyes.
In a social media update discussing Lapsha’s extended snout, her owners humorously commented: ‘When she’s feeling relaxed, the snootapede starts to sag and the snoot hangs down at its lowest point.’