Circuit intégré MAX680EPA-
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)
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)
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| Quantité | HT | TTC |
|---|---|---|
| 1 - 1 | 7.35€ | 8.82€ |
| 2 - 2 | 6.98€ | 8.38€ |
| 3 - 4 | 6.76€ | 8.11€ |
| 5 - 9 | 6.61€ | 7.93€ |
| 10 - 12 | 6.46€ | 7.75€ |
| Quantité | U.P | |
|---|---|---|
| 1 - 1 | 7.35€ | 8.82€ |
| 2 - 2 | 6.98€ | 8.38€ |
| 3 - 4 | 6.76€ | 8.11€ |
| 5 - 9 | 6.61€ | 7.93€ |
| 10 - 12 | 6.46€ | 7.75€ |
Livraison en 2-3 jours, avec suivi postal!
Circuit intégré MAX680EPA-. Circuit intégré. Fonction: Convertisseur de tension monolithique CMOS. Remarque: convertisseur DC/DC à capacité commutée. Remarque: famille de régulateurs à découpage 8kHz. Marquage sur le boîtier: MAX680EPA. Nombre de connexions: 8. Dissipation de puissance maxi: 727mW. RoHS: oui. Montage/installation: montage traversant pour circuit imprimé. Boîtier: DIP. Boîtier (selon fiche technique): DIP-8. Température de fonctionnement: -40...+85°C. VCC: 2...6V. Tension d'alimentation (op): 6V. Produit d'origine constructeur Maxim - Dallas. Quantité en stock actualisée le 13/06/2025, 13:25.
Renseignements et aide technique
Paiement et livraison
Livraison en 2-3 jours, avec suivi postal!
Tous droits réservés, RPtronics, 2024.