幫助中心
資遣權益相關
我被資遣了,怎麼辦? 問題列表:
資遣當下該有的權利 問題列表:
資遣費怎麼算? 問題列表:
資遣急救站 問題列表:
資遣費計算方式?
⁂在94年7月1日勞工退休金條例施行後,則分為新、舊制計算標準。
(一)舊制
1. 法令:依勞動基準法第17條及第84條之2規定計給
2. 在同一雇主之事業單位繼續工作滿一年者,則收到的費用相當於一個月平均工資之資遣費;而工作未滿1年者,以比例計給之,未滿一個月者以一個月計。
☞ 工作a年,資遣費為a個月的平均月薪;工作b個月,會收到 b÷12的平均月薪;工作b個月又c天,會收到(b+1)÷12的平均工資
3. 例子:阿財今天因公司經營為由被資遣了,而他剛好工作了3年4個月又15天,平均月工資為40,000元。他收到的資遣費為
![](data:image/png;base64,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)
----------------------------------------- 94年7月1日---------------------------------------------
(二)新制
1.法令:依勞工退休金條例第12條第1項規定
2. 每滿一年發給二分之一個月之平均工資,未滿一年者,以比例計給,最高以發給6個月平均工資為限。
☞ 工作a年,資遣費為 a/2個平均月薪 ;工作b個月,資遣費為1/2(b÷12) 個平均月薪
⁂同時具有新、舊制年資之勞工,其資遣費則依上開規定分段計算後,再合計發給。
4. 例子:阿財今天因公司經營為由被資遣了,而他剛好工作了3年4個月又15天,平均月工資為40,000元。他收到的資遣費為
![](data:image/png;base64,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)
這裡提供方便民眾計算的網址!緊來試算看看☞http://web2.bola.taipei/cutweb/a1.asp
(一)舊制
1. 法令:依勞動基準法第17條及第84條之2規定計給
2. 在同一雇主之事業單位繼續工作滿一年者,則收到的費用相當於一個月平均工資之資遣費;而工作未滿1年者,以比例計給之,未滿一個月者以一個月計。
☞ 工作a年,資遣費為a個月的平均月薪;工作b個月,會收到 b÷12的平均月薪;工作b個月又c天,會收到(b+1)÷12的平均工資
3. 例子:阿財今天因公司經營為由被資遣了,而他剛好工作了3年4個月又15天,平均月工資為40,000元。他收到的資遣費為
----------------------------------------- 94年7月1日---------------------------------------------
(二)新制
1.法令:依勞工退休金條例第12條第1項規定
2. 每滿一年發給二分之一個月之平均工資,未滿一年者,以比例計給,最高以發給6個月平均工資為限。
☞ 工作a年,資遣費為 a/2個平均月薪 ;工作b個月,資遣費為1/2(b÷12) 個平均月薪
⁂同時具有新、舊制年資之勞工,其資遣費則依上開規定分段計算後,再合計發給。
4. 例子:阿財今天因公司經營為由被資遣了,而他剛好工作了3年4個月又15天,平均月工資為40,000元。他收到的資遣費為
這裡提供方便民眾計算的網址!緊來試算看看☞http://web2.bola.taipei/cutweb/a1.asp