SF P101N CD Mechanism, Complete 16 Pin Low Speed Single Channel Replacement Unit for CD Players HiFi Systems Printed Housing Model Identification New 1 Piece

Description

[Complete Mechanism Replacement] By replacing the entire mechanism rather than just the ​>​, you're getting all new moving parts involved in the cd reading process. this comprehensive approach ensures more reliable and longer-lasting repairs for your cd player or hifi system. [Easy Identification] The ​>​ model is clearly printed on the housing for easy verification. if your faulty ​>​ shows sf-p101n marking and has 16 pins on the ​ connector, this is the perfect replacement mechanism for your device. [Compatible with Multiple Brands] This sf p101n ​>​ mechanism is designed to work with various cd players and hifi systems from different manufacturers. many brands utilize the sf-p101n ​>​, making this replacement part widely applicable for repairs and maintenance. [16 Pin Version] This product specifically provides the 16-pin version of the sf-p101n ​>​ mechanism, which is the most common configuration available. please note the 15-pin and 6-pin versions are not interchangeable with this model, so verify your connector before purchasing. [ Components] The mechanism features a semiconductor working substance with npn triode type output and three-state gate type transmission signal. these quality components ensure ​ and accurate cd playback for your audio system. Spec: Features: This mechanism is applicable to many other brands of CD players and HiFi, as many manufacturers use SF-P101N lasers. However, please note that there are two versions of the SF-P101N ​>​. One has 16 pins on the ​>​ ribbon connector and the other has 15 pins. The 16-pin type is provided here as this is the most common type. The 6-pin and 15-pin versions are not interchangeable. The SF-P101N ​>​ mounted on this mechanism can be used in many different brands of CD players and HiFi. The ​>​ model is printed on the housing of the ​>​. So if your faulty ​>​ is printed with SF-P101N, then this is your mechanism. Simply count the number of