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kirza4 [7]
3 years ago
15

The difference between the price at which a dealer is willing to buy and the price at which a dealer is willing to sell, is call

ed the __________. Group of answer choices
Business
1 answer:
Mademuasel [1]3 years ago
7 0

Answer:

Bid-ask spread.

Explanation:

The difference between the price at which a dealer is willing to buy and the price at which a dealer is willing to sell, is called the bid-ask spread.

Simply stated, the bid-ask spread refers to the amount by which the bid price by a dealer is lower than the ask-price for a security or an asset in the market at a specific period of time.

The bid-ask spread exists because of the need for dealers to cover expenses and make a profit. A bid-ask spread is use in the transaction of the following items; options, future contracts, stocks, and currency pairs.

Generally, a dealer who is willing to sell an asset or securities would receive a bid price while the price at which the dealer is willing to sell his asset to another dealer (buyer) is the ask price.

<em>Hence, the bid-ask spread is simply the difference between the ask price and the bid price. Therefore, a bid-ask spread is a measure of the demand and supply for an asset; where demand represents the bid while supply represents the ask for an asset. </em>

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Test the following sentences to see if headwords and verbs agree:
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Answer:

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On January 1, 2021, Pence Airlines issued $400,000 of its 20-year, 8% bonds. The bonds were priced to yield 10%. Interest is pay
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1) the price of the bonds can be determined by calculating the PV of the face value and coupon payments:

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Dr Cash 332,564

Dr Discount on bonds payable 67,436

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2) amortization of bond discount = (332,564 x 5%) - 16,000 = $628.20 ≈ $628

June 30, 2021, first coupon payment

Dr Interest expense 16,628

    Cr Cash 16,000

    Cr Discount on bonds payable 628

3) amortization of bond discount = (333,192 x 5%) - 16,000 = $659.60 ≈ $660

December 31, 2021, first coupon payment

Dr Interest expense 16,660

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    Cr Discount on bonds payable 660

4) bonds carrying value on December 31, 2021 = $333,852 - $335,000 = $1,148

December 31, 2021, adjusting entry for bonds' fair market value

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