Talvez não tenha aula na próxima segunda, talvez tenha. Tudo dependerá da Jornada Acadêmica (aqueles trabalhos que serão apresentados dias 19-21). Se tiver jornada, nada de aula.
Na outra segunda (26/05) também não deve ter aula, pois ela estará aplicando a prova para a outra turma. Então essa provavelmente será a última aula antes da prova.
Diz Aquele que Rege que a prova será nos moldes desses exercícios. Caberá a cada um de vocês ter fé.
Exercício
Lance os dados no Razão;
Elabore dois balancetes, sendo um com as contas de resultado e outro apenas com contas patrimoniais;
Faça o Balanço.
Ativo
1º Balancete de Verificação
Atenção, deve seguir a ordem: Ativo Circulante, A-nC Realizável LP, , A-nC Investimentos, A-nC Imóveis, A-nC Intangível, Passivo Circulante, P-nC, PL, Receitas e depois Despesas.
A conta "Resultado do Exercício" ficou com um saldo Credor, certo?
Isso significa que o resultado foi positivo, ou seja, Lucro. Então abrimos a conta "Lucro Acumulado" para então passarmos esse saldo para lá. E como fazemos isso? Debitando "Resultado" e creditando "Lucro Acumulado".
2º Balancete de Verificação
Note que o segundo balancete deve bater em valor com o Balanço Patrimonial.
![](data:image/png;base64,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)
Na sala ela falou que precisaria fazer os dois balancetes. Ao final da aula ela voltou atrás e disse que bastava o com as contas patrimoniais. Por isso estou colocando os dois aqui.
Na outra segunda (26/05) também não deve ter aula, pois ela estará aplicando a prova para a outra turma. Então essa provavelmente será a última aula antes da prova.
Diz Aquele que Rege que a prova será nos moldes desses exercícios. Caberá a cada um de vocês ter fé.
Exercício
Lance os dados no Razão;
Elabore dois balancetes, sendo um com as contas de resultado e outro apenas com contas patrimoniais;
Faça o Balanço.
Duplicatas a
Receber
|
10.000
|
Duplicatas a Pagar
|
2.000
|
Duplicatas a Pagar
24 meses
|
1.000
|
Aluguéis Recebidos
|
1.000
|
Aluguéis Pagos
|
500
|
Aluguéis a Receber
|
1.200
|
Aluguéis a Pagar
|
800
|
Caixa
|
16.000
|
Aplicação
Financeira
|
800
|
Combustíveis
|
450
|
Telefonemas
|
200
|
Internet
|
200
|
Ações de outras
CIAs
|
13.000
|
Obras de Arte
|
2.000
|
Móveis e
Utensílios
|
4.000
|
Despesas de
Material de Limpeza
|
250
|
Venda de Serviços
|
8.000
|
Venda de
Mercadorias
|
10.000
|
Propaganda e
Publicidade
|
1.200
|
Imóveis para Renda
|
22.000
|
Terrenos
|
10.000
|
Edifício
|
18.000
|
Viagens e Estadas
|
600
|
Computadores e
Periféricos
|
5.000
|
Financiamento de
Longo Prazo
|
26.600
|
Capital Social
|
56.000
|
Ativo
Passivo
Patrimônio Líquido
Despesas e Receitas
Despesas e Receitas não aparecem no Balanço Patrimonial, então devemos integra-las ao PL. Fazemos isso por alguns lançamentos a mais:
Abrimos a conta "Resultado do Exercício" e lançamos os valores das despesas e das receitas nela.
Como fazemos isso? Debitando e Creditando as devidas contas. Ou seja, agora vamos zera-las.
Isso significa que o resultado foi positivo, ou seja, Lucro. Então abrimos a conta "Lucro Acumulado" para então passarmos esse saldo para lá. E como fazemos isso? Debitando "Resultado" e creditando "Lucro Acumulado".
Aula do dia 13/05
Outro exercício bem semelhante ao anterior.
Ei a ordem do ativo não circulante n~ é imobilizado, investimento, intangível ?
ResponderExcluirNão, é Investimento, Imobilizado e Intangível mesmo.
ResponderExcluir