| The Cutting Edge II - Going for the Gold (2006)
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| Front Cover |
Actor |
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| Christy Carlson Romano |
|
| Michael Kuluva |
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| Movie Details |
| Genre |
Comedy; Divx; Romance; Romantic Comedy |
|
| Language |
English |
| Audience Rating |
PG-13 (Parental Guidance Suggested) |
| Running Time |
99 mins |
| Country |
USA |
| Color |
Color |
|
| Plot |
| Also known as The Cutting Edge 2, Going for the Gold is both a sequel to and a remake of the 1992 film with Moira Kelly and D.B. Sweeney. After their skating careers came to an end, Kate and Doug opened a rink. In addition, he became a sports commentator and she became a coach. Jackie (Christy Carlson Romano, Even Stevens, Kim Possible) is their daughter. Like her parents, she's a figure skater, but an injury forces her to turn to pairs. In the meantime, her parents encourage her to take a vacation. While in California, she meets talented surfer/in-line skater Alex (Ross Thomas), who takes a more "extreme sports" approach to life. The uptight Jackie and laid-back Alex hit it off at first, but their romance quickly fizzles (Doug was a hockey player in the original Cutting Edge). Jackie returns home to start looking for a pairs partner. When Alex hears the news, just as a lucrative endorsement deal has fallen through, he travels to Connecticut to audition. Turns out, he's just as good on the ice as on the asphalt (and in the ocean). A partnership is born. Of course, the two bicker at first--plus Alex has a girlfriend--but as they learn to skate together, true love inevitably blooms. Featuring Olympic gold medallist Oksana Baiul as a skating analyst and Ryan Hansen (Veronica Mars) as one of Alex's surfing buddies. --Kathleen C. Fennessy |
| Personal Details |
| My Rating |
10 |
| Seen It |
Yes |
| Index |
419 |
| Collection Status |
In Collection |
| Links |
Amazon US
|
| MovieFL |
Yes |
| Storage |
MovieD4 |
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| Product Details |
| Format |
DVD |
| Region |
Region 1 |
| Screen Ratio |
1.78:1 |
|
043396133495 |
| Release Date |
3/28/2006 |
| Subtitles |
English; French |
| Nr of Disks/Tapes |
1 |
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