Answer:
The annual payment at the end of each year: $4,572.23
Explanation:
The formular for calculating Present value of Annuity is applied in this case to help us find the equal annual payment.
Applying information in the question, we have the annuity that have:
n= 10 as there are 10 equal annual payments paid at the end of each year during 10 years;
i = 8.5% per annum compounded annually, as stated in the question;
PV = Borrowed amount = $30,000;
C = the equal annual payment.
The formular for PV of Annuity: PV = (C/i) x [ 1- (1+i)^(-n)] <=> C = (PV x i) / [ 1- (1+i)^(-n)]
Thus, C = (30,000 x 8.5%) / [ 1- 1.085^(-10) ] = $4,572.23
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Answer:
a. $11,000
b. $2,200
Explanation:
According to the cash basis accounting, the cash is recorded when actual cash is received
But as per the accrual basis of accounting, the revenue is recorded when it is realized or earned whether cash is received or not
So,
a. Cash basis = $11,000
b. Accrual basis
= $11,000 ÷ 10 months × 2 months
= $2,200
Answer:
d) 15 dias
Explanation:
O Ciclo Financeiro, ou Ciclo de Caixa, é o tempo entre a saída de pagamentos (no caso fornecedores) e a entrada de recebimentos (vendas por exemplo).
Digamos que estamos em janeiro, começando o ano. A empresa em questão compra sua matéria prima no dia 1 com prazo de pagamento de 15 (pagar dia 15 de janeiro).
A empresa leva 10 dias para fabricar o produto final, o vendendo no dia 10 de janeiro. Ela vende, porém, recebendo somente 20 dias depois, dia 30 de janeiro.
Ela tem que pagar o fornecedor dia 15 de janeiro e recebe pela venda 30 de janeiro.
Assim, a empresa tem 15 dias entre ter que pagar pela matéria prima e receber pela venda do produto proveniente da mesma, constituindo assim o ciclo financeiro de 15 dias.
This is an example of decline.
It has gone from being in maturity to being in decline.