Résistance ajustable, 100k Ohms - PT15NV02-104A2020
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)
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)
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)
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)
| Quantité | HT | TTC |
|---|---|---|
| 1 - 4 | 0.65€ | 0.79€ |
| 5 - 9 | 0.62€ | 0.75€ |
| 10 - 24 | 0.60€ | 0.73€ |
| 25 - 49 | 0.59€ | 0.71€ |
| 50 - 99 | 0.55€ | 0.67€ |
| 100 - 249 | 0.54€ | 0.65€ |
| 250 - 3764 | 0.48€ | 0.58€ |
| Quantité | U.P | |
|---|---|---|
| 1 - 4 | 0.65€ | 0.79€ |
| 5 - 9 | 0.62€ | 0.75€ |
| 10 - 24 | 0.60€ | 0.73€ |
| 25 - 49 | 0.59€ | 0.71€ |
| 50 - 99 | 0.55€ | 0.67€ |
| 100 - 249 | 0.54€ | 0.65€ |
| 250 - 3764 | 0.48€ | 0.58€ |
Livraison en 2-3 jours, avec suivi postal!
Résistance ajustable, 100k Ohms - PT15NV02-104A2020. Résistance ajustable, 100k Ohms. Résistance: 100k Ohms. Diamètre: 15mm. Nombre de canaux: 1. Type de résistance: couche de carbone. Stabilité en tempéraure: 300ppm/°C. Caractéristique: Linéaire. Tension de fonctionnement: 250V. RoHS: oui. Montage/installation: montage traversant pour circuit imprimé. Série: PT-15Nv. Puissance: 0.25W. Axe: axe de réglage ovale, compatible avec tige de réglage. Tolérance: 20 %. Produit d'origine constructeur Piher. Quantité en stock actualisée le 08/06/2025, 17:25.
Renseignements et aide technique
Paiement et livraison
Livraison en 2-3 jours, avec suivi postal!
Tous droits réservés, RPtronics, 2024.