Voici un titre court pour un article sur les thèmes mentionnés :

Primes d'ancienneté 2024 : tout savoir sur le calcul et le tableau des primes

Le calcul et le tableau des primes d'ancienneté 2024 sont des éléments clés pour les métallurgistes. Dans cet article, nous allons vous présenter tout ce que vous devez savoir sur ces primes, notamment leur calcul et leur tableau de réference. Nous vous guiderons à travers les différentes étapes pour comprendre vos droits et vos avantages en tant que métallurgiste. Découvrez comment fonctionnent les primes d'ancienneté et comment elles peuvent impacter votre carrière et votre rémunération.

Table

Tableau des primes d'ancienneté dans la métallurgie pour 2024

Le tableau des primes d'ancienneté dans la métallurgie pour 2024 est un document important qui répertorie les primes d'ancienneté auxquelles les travailleurs de la métallurgie ont droit en fonction de leur expérience et de leur ancienneté dans l'entreprise. Ces primes sont généralement négociées entre les syndicats et les employeurs pour récompenser la fidélité et l'expérience des employés.

Les primes d'ancienneté sont calculées en fonction de la durée de service de l'employé dans l'entreprise. Plus l'employé a une longue ancienneté, plus il a droit à une prime d'ancienneté élevée. Le tableau des primes d'ancienneté pour 2024 détaille les différentes échelles de primes en fonction de l'ancienneté, allant de quelques mois à plusieurs années de service.

Il est important de noter que les primes d'ancienneté peuvent varier en fonction de la convention collective de la métallurgie et des accords d'entreprise. Les travailleurs doivent donc consulter leur convention collective ou contacter leur syndicat pour obtenir des informations précises sur les primes d'ancienneté auxquelles ils ont droit.

data:image/webp;base64,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

Calculateur de primes d'ancienneté pour les métallurgistes en ligne maintenant disponible

Le calculateur de primes d'ancienneté pour les métallurgistes en ligne est désormais disponible pour faciliter les calculs de primes pour les métallurgistes. Ce nouvel outil en ligne permet aux métallurgistes de calculer facilement leurs primes d'ancienneté en fonction de leur ancienneté et de leur salaire.

Grâce à ce calculateur de primes d'ancienneté, les métallurgistes peuvent obtenir une estimation précise de leurs primes en quelques minutes. Ils n'ont plus besoin de passer des heures à effectuer des calculs compliqués pour déterminer leurs primes. Le calculateur en ligne est simple à utiliser et nécessite seulement quelques informations, telles que l'ancienneté et le salaire.

Le calculateur de primes d'ancienneté pour les métallurgistes est particulièrement utile pour les métallurgistes qui ont des difficultés à comprendre les règles de calcul des primes. L'outil en ligne leur permet de visualiser facilement les résultats de leurs calculs et de prendre des décisions éclairées concernant leur carrière.

Calculateur de primes d'ancienneté pour les métallurgistes

Frédéric Dupont

Je m'appelle Frédéric et je suis rédacteur pour la page web Trouvet on Job, votre portail d'information sur l'emploi. Mon rôle est d'écrire des conseils, des lettres de motivation et des informations sur la manière d'obtenir un emploi. Avec une passion pour l'aide aux autres dans leur recherche d'emploi, je m'efforce de fournir des contenus utiles et pertinents pour aider nos lecteurs à réussir dans le monde professionnel.

Laisser un commentaire

Votre adresse e-mail ne sera pas publiée. Les champs obligatoires sont indiqués avec *

Go up