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Doss [256]
3 years ago
11

Arabian Beauty Cosmetics borrowed BD 152.300 from the National Bank of Bahrain (NBB) for three years. If the quoted rate (APR) i

s 11.75%, and the compounding is daily, what is the Effective Annual Rate?​
Business
1 answer:
Tju [1.3M]3 years ago
5 0

Answer: 12.47%

Explanation:

First convert the APR to the relevant periodic rate.

The compounding is done daily so the periodic rate is:

= 11.75%/365

Effective Annual rate is calculated by the formula:

= ( 1 + periodic rate)  ^ compounding period per year - 1

= ( 1 + 11.75%/365)³⁶⁵ - 1

= 12.47%

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You could spend four years studying at the world's best university, but you would have to keep your attendance there a secret. O
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3 years ago
Presented below are incomplete manufacturing cost data.
Usimov [2.4K]

Answer and Explanation:

The computation of the missing amount is as follows

As we know that

Total manufacturing costs is

= Direct materials cost + Direct labor cost + Factory overhead  cost

And,

Cost of goods manufactured is

= Total manufacturing costs + Beginning work in process - ending work in process

Based on this, the calculation is as follows

  <u> Direct materials Direct labor Factory       Total</u>

<u>                                                       overhead  manufacturing costs </u>

1. $44,000               $62,200     $51,100        $157,300

2. $78,500             $77,500     $144,000       $300,000

3. $58,600            $138,400     $114,000       $311,000

Now

<u>  Total Manufacturing Costs Beg. Work   End. Work  Cost of Goods </u>

<u>                                               in Process  in Process  Manufactured </u>

1. $157,300                           $122,000     $85,200      $194,100

2. $300,000                         $123,400        $99,800     $323,600

3. $311,000                            $465,000       $57,000     $719,000

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3 years ago
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Answer:

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  2. offerings of a limited size: a very small issuance would be excluded, but remember that $5 million of 1933 are equivalent to more than $98 million today (average annual inflation of 3.48%)
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