Sandra Bullock Joins Instagram with Teaser for Practical Magic 2 Sequel

Sandra Bullock launched her Instagram account on April 14, 2026, marking her first post on the platform. ' This references a scene from the 1998 film Practical Magic, in which her character and Nicole Kidman's character prepare midnight margaritas. The original Practical Magic, released in 1998, features Bullock as Sally Owens and Kidman as her sister Gillian Owens, two witches navigating family curses and personal challenges.

The film includes supporting roles by Stockard Channing and Dianne Wiest as their aunts. It grossed over $68 million worldwide and developed a dedicated fan base over the years. Bullock's Instagram debut coincides with promotional efforts for Practical Magic 2, scheduled for theatrical release in September 2026.

The sequel continues the story of the Owens sisters, with Sally's daughters now grown and Gillian living quietly with her black cat. A new character, played by Lee Pace, arrives and disrupts their lives with a quest involving the sisters.

Promotion at CinemaCon On April 14, 2026, Bullock and Kidman presented details about Practical Magic 2 at CinemaCon in Las Vegas.

Kidman stated, 'The witches are back,' to audience applause. ' The sequel features returning cast members Channing and Wiest as aunts Frances 'Franny' and Bridget 'Jet' Owens. New actors include Joey King, Maisie Williams, Solly McLeod, and Pace.

The film is produced by Warner Bros. and builds on the original's themes of witchcraft, family, and romance.

Fan and Celebrity Reactions Bullock's Instagram post received comments from celebrities including Reese Witherspoon and Jennifer Aniston.

' Aniston added, 'She’s here! ' The promotion highlights the 28-year gap since the original film's release, during which fans have anticipated a sequel. Practical Magic 2 aims to appeal to both original viewers and new audiences through its returning stars and expanded storyline.

The film's release in September 2026 will provide further updates on production and distribution.