Em casos de vários lançamentos consecutivos na mesma conta podemos usar um tipo de atalho.
Em vez de repetir os lançamentos múltiplos podemos simplesmente fazer um grande lançamento em bloco.
Isso é o que chamamos de lançamentos de 2ª, 3ª e 4ª fórmula. Por enquanto vamos ver apenas os de 2ª e 3ª.
Por exemplo: aplicar as deduções na folha de pagamento, como INSS, vale refeição, vale transporte...
Para o nosso exemplo usaremos um exercício da Rosy (este daqui)
1 - Salário Mensal R$ 800,00. Adiantamento R$ 310,00. Vale Transporte 50 p (2,65). Ticket refeição R$ 170,00. Salário Família 2 filhos
Salário 800,00
INSS (64,00) 800,00 x 0,08 (8%) = 64
Adiantamento (310,00)
Vale Transporte (48,00) 800,00 x 0,06 = 48
Ticket Refeição (34,00) 170,00 x 0,20 = 170 20% é o máximo descontável
Salário Família x 2 49,32 24,66 x 2 = 49,32
Líquido 393,32
FGTS 64,00 800,00 x 0,08 = 64,00
Agora como escrevemos essa maçaroca no livro diário?
Destrinchando o que aconteceu:
Esse é o lançamento de Débito a Crédito. Normal, como já vimos antes.
A diferença é que a conta creditada é uma conta que não existe. É "Diversos" . Isso nos indica que não é uma conta chamada Diversos, mas sim diversas contas.
As quais são descritas logo após o histórico:
Note que a partícula "a" é a maneira mais clara de saber qual conta é creditada.
Agora vamos analisar várias contas debitadas e apenas uma conta creditada:
Constituição empresa Silva e Alvarenga Ltda em 02/01
- Sócios: Judite Silva e Custódio Alvarenga
- Capital: R$ 80.000,00 dividido em 80.000,00 cotas de R$ 1,00 cada. Cada Sócio possui 40.000,00 cotas
- Integralização
- 2 computadores de 2000 cada (Judite)
- 3 Escrivaninhas de 600,00 cada (Judite)
- Cadeiras e armários no total de R$ 4.000,00 (Judite)
- 8.000,00 em moeda corrente (Judite)
- R$ 30.000,00 em moeda corrente (Custódio)
Assim como vimos antes, o débito de "Diversos"
nos indica que diversas contas foram debitadas.
Para saber quais são, olhamos depois do histórico:
Eu subdividiria a Capital a Integralizar em duas subcontas, uma para cada sócio. Mas vamos andar um passo de cada vez.
Como não fizemos essa subdivisão, o valor do debitado em "Caixa" foi a somatória do Alvarenga com o da Judite (30.000,00 + 8.000,00).
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)
Note também que tanto as escrivaninhas (3 x 600,00 = 1.800,00) quanto as cadeiras e armários (4.000,00) foram somados, pois isso não atrapalha o entendimento da operação.
![](data:image/png;base64,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)
Como não fizemos essa subdivisão, o valor do debitado em "Caixa" foi a somatória do Alvarenga com o da Judite (30.000,00 + 8.000,00).
Note também que tanto as escrivaninhas (3 x 600,00 = 1.800,00) quanto as cadeiras e armários (4.000,00) foram somados, pois isso não atrapalha o entendimento da operação.
2 - Folha de
pagamento empresa Munhoz
Salário Bruto
|
Descontos
|
Salário Família
|
Líquido
|
|||
Bruto
|
INSS
|
IRRF
|
Cont. Sind
|
|||
A
|
800
|
80
|
0
|
30,00
|
100,00
|
|
B
|
3400
|
340
|
130
|
120
|
0
|
|
Encargos FGTS 8%
INSS 20%
Provisão Férias
Provisão 13º
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