Zebra® LS1203 General Purpose Laser Scanner with 7ft Straight USB Cable Kit - Black
Hisco #:LS12037AZU0100ZR-44387
MFG #:LS1203-7AZU0100ZR
Item must be ordered in multiples of 1
| Quantity | Price | Save |
|---|---|---|
| 1 | 241.24 | |
| 3 | 217.59 | Save |
The Zebra LS1203-7AZU0100ZR is a handheld scanner that handles all 1D barcodes and is ideal for small retailers. It delivers the functionality, features and reliability needed to improve operational efficiencies from the check-out line to the storeroom. The LS1203 provides the performance and features needed to significantly reduce data entry errors and boost productivity day in and day out in gift shops, boutiques, sporting goods, jewelers, video stores, florists and other small local retailers.
Zebra LS1203-7AZU0100ZR Specifications: :- MFG Part Number: LS1203-7AZU0100ZR
- Product Type: Barcode Scanner
- Code Type: 1D
- Scanner Range: Short Range
- Scanner Type: Laser
- Host Communication: USB
- Durability: General Purpose
- Battery: Does Not Include Battery
- Color: Black
- Form Factor: Corded
- Stand/Cradle: Does Not Include Stand
- Product Family: LS1203
Product Description
The Zebra LS1203-7AZU0100ZR is a handheld scanner that handles all 1D barcodes and is ideal for small retailers. It delivers the functionality, features and reliability needed to improve operational efficiencies from the check-out line to the storeroom. The LS1203 provides the performance and features needed to significantly reduce data entry errors and boost productivity day in and day out in gift shops, boutiques, sporting goods, jewelers, video stores, florists and other small local retailers.
Zebra LS1203-7AZU0100ZR Specifications: :- MFG Part Number: LS1203-7AZU0100ZR
- Product Type: Barcode Scanner
- Code Type: 1D
- Scanner Range: Short Range
- Scanner Type: Laser
- Host Communication: USB
- Durability: General Purpose
- Battery: Does Not Include Battery
- Color: Black
- Form Factor: Corded
- Stand/Cradle: Does Not Include Stand
- Product Family: LS1203
Technical Information
Item must be ordered in multiples of 1

