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Nostrana [21]
3 years ago
11

Si hacemos una compra en cuenta corriente ¿ obtenemos un "descuento" en el precio de un objeto o un recargo en el mismo ?

Business
1 answer:
baherus [9]3 years ago
6 0

Answer:

Un recargo, pequeño, en el mismo.

Explanation:

Una cuenta corriente es una cuenta bancaria destinada a depósitos y retiros corrientes, y la utilización de cheques a tales fines. Dado que el uso de cheques como medio de pago ha disminuido a niveles muy bajos, la emisión de cheques ha disminuido y, en ocasiones, se ha abolido por completo. Sin embargo, la cuenta corriente a nombre sobrevive en algunos casos en el habla cotidiana.

El propósito de una cuenta de transacciones es usarse para una gran cantidad de depósitos y retiros. Los términos y condiciones de la cuenta normalmente incluyen el derecho a realizar un número ilimitado de transacciones con los fondos de la cuenta sin ningún tipo de bloqueo u otras medidas de limitación de liquidez. Por otro lado, el banco normalmente ofrece tasas de interés muy bajas o nulas sobre los fondos en circulación.

Hoy en día, la cuenta de transacciones a menudo está vinculada a varias formas de soluciones de banca por Internet para permitir pagos y otras transacciones a través de la computadora del cliente del banco. El banco también suele proporcionar tarjetas de cajero automático o tarjetas de débito a particulares con cuentas de transacciones.

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Huai takes out a $3,600 student loan at 6.6% to help him with 2 years of community college. After finishing the 2 years, he tran
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Answer:

a. The monthly payment on loan 1 is $76.03.

b. The monthly payment on loan 2 is $411.69.

Explanation:

a. Calculate the monthly payment on loan 1.

To determine the amount of periodic payments, the present value of annuity formula should be used:

PV=P(\frac{1-(1+r)^{-n} }{r} )

Where:

PV= present value

p=periodic payment

i=rate of interest

n=number of periods

We get the data for this exercise:

PV= 3,600 (loan).

p= unknown (we must find this value)

i= 6.6% or 0.066. However, because we need to know the monthly payment, the interest rate should be divided by 12 (0.066 / 12).

n= 4 years and 7 months, that is 55 months.

And we replace in the formula:

3600=P(\frac{1-(1+\frac{0.066}{12})^{-55} }{\frac{0.066}{12} } )

3600=P(\frac{1-(1+0.055)^{-55} }{0.0055} )

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3600=P(47.348867)

Therefore:

P=\frac{3600}{47.348867}

P=76.03

The monthly payment on loan 1 is $76.03.

b. Calculate the monthly payment on loan 2.

We get the data for this exercise:

PV= 11,600 (loan 2).

p= unknown (we must find this value)

i= 7.3% or 0.073. However, because we need to know the monthly payment, the interest rate should be divided by 12 (0.073 / 12).

n= 2 years and 7 months, that is 31 months.

And we replace in the formula:

11600=P(\frac{1-(1+\frac{0.073}{12})^{-31} }{\frac{0.073}{12} } )

11600=P(\frac{1-(1+0.006083)^{-31} }{0.006083} )

11600=P(\frac{1-(0.8286047296)}{0.006083} )

11600=P(\frac{0.1713952704}{0.006083} )

11600=P(28.1761088936)

Therefore:

P=\frac{11600}{28.1761088936}

P=411.69

The monthly payment on loan 2 is $411.69.

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Answer:

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Answer:

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