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astraxan [27]
2 years ago
11

On February 1, 2020, Bonita Industries factored receivables with a carrying amount of $645000 to Sandhill Co.. Sandhill Co. asse

sses a finance charge of 3% of the receivables and retains 5% of the receivables. Relative to this transaction, you are to determine the amount of loss on sale to be reported in the income statement of Bonita Industries for February. Assume that Bonita factors the receivables on a without recourse basis. The loss to be reported is
Business
1 answer:
malfutka [58]2 years ago
5 0

Answer:

$19,350

Explanation:

The finance charge is 3%. If the 5% retention is a non-refundable security, then the total loss would be 8% (3%+5%).

The nature of the retention is not given, so it is considered that it is refundable, then the total loss would be $19,350 ($645,000*3%).

Thus, the total loss to be reported is $19,350

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Borrowed 152300 for three years if the qouted rate (apr) is 11.75% and the compounding is daily what is the effective annual rat
Vikki [24]

Answer:

The appropriate response is "12.47%".

Explanation:

The given values are:

Borrowed amount,

= 152300

APR,

= 11.75%

i.e.,

= 0.1175

Now,

The effective annual rate will be:

= (\frac{1+APR}{n} )^n

On substituting the given values, we get

= (\frac{1+0.1175}{365} )^{365}

= (\frac{1.1175}{365} )^{365}

= 1.12466-1

= 0.1247 \ or \ 12.47 \ percent

7 0
3 years ago
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AVprozaik [17]

Answer:

a. greater variety and lower prices

Explanation:

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6 0
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Which of the following is NOT a benefit of using a budget?
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As part of her retirement planning, Mrs. Campbell purchases an annuity that pays compounded quarterly. If the quarterly payment
melisa1 [442]

Answer: $88289.8

Explanation:

Here's the complete question:

As part of her retirement planning, Mrs. Campbell purchases an annuity that pays 9.5% compounded quarterly. If the quarterly payment is $3,500, how much will Mrs. Campbell have saved in 5 years?

The future value of an annuity will be calculated using the formula:

= A((1+r)^n)-1)/r

Where,

A = the annuity payment = 3500

r = the interest rate = 9.5% compounded quarterly = 9.5% / 4 = 0.095 / 4 = 0.2375

n = the number of time periods = 4 × 5 = 20

We then substitute the values and we will get:

= A((1+r)^n)-1)/r

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= $88289.8

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