★ StatTrak™ Survival Knife | Case Hardened

Summary
Active Offers for ★ Survival Knife | Case Hardened (Factory New)
The ★ Survival Knife | Case Hardened is a versatile tactical knife designed for various tough tasks. It includes a serrated edge ideal for cutting through tough materials like bone and fiber, along with a sharp gutting hook. The handle, made from composite material, is securely attached to the blade with hex nuts. Its striking appearance comes from a color case-hardening process involving wood charcoal at high temperatures. A splash of color adds to its appeal!
The ★ Survival Knife | Case Hardened debuted in CS2 on November 18, 2019, as part of the Fracture Case during the "Operation Shattered Web" update.
The ★ Survival Knife | Case Hardened is obtainable by opening either a Fracture Case or a Shattered Web Case container. This skin is not included in any collections.
The ★ Survival Knife | Case Hardened boasts a remarkable 95% popularity rating, making it one of the top items in CS2. This high demand is reflective of its daily sales volume and market price.
The ★ Survival Knife | Case Hardened is among 428 Knife skins available. This Covert rarity skin is ultra rare, boasting an estimated drop chance of only 0.26%.
The ★ Survival Knife | Case Hardened is priced between $129.43 and $338.00, making it one of the higher-end skins. Thankfully, it is widely available for purchase across various markets.
The ★ Survival Knife | Case Hardened has a float value ranging from 0.00 to 1.00, making it available in all exteriors. Additionally, each exterior version has a StatTrak option for the Case Hardened.
The ★ Survival Knife | Case Hardened features a unique "Patina" style with a durable Case Hardened finish. This finish results from a chemical reaction, creating a hardened surface on the metal. In reality, weapon patinas can include case hardening, cold bluing, and acid forced patinas. The appearance of the Case Hardened finish varies based on its pattern index. This skin is designed using the classic legacy model.