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ValentinkaMS [17]
3 years ago
12

Matt lives in an apartment in New York. Every month, he must pay rent and

Business
1 answer:
Morgarella [4.7K]3 years ago
3 0

Answer:

the available options of the question are,

A) investing

B) essential

C) financing

D) operating

E) entertainment

and the correct answer is B) essential.

Explanation:

if you look at this question, you can see clearly that matt lives in an apartment and not in his own place, so if he continues to live their, he must pay. this is because there is an agreement between him and the owner of the apartment and this agreement is valid and can be enforced by the law.

of he does not pay, the owner can get rid of him after giving him a notice within a fair time limit.

because of this, this action can be regarded as an "essential" one. or in other words, a must do for matt to have a roof over his head.

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On June 30, 2020, Mischa Auer Company issued $4,000,000 face value of 13%, 20-year bonds at $4,300,918, a yield of 12%. Auer use
hjlf

Answer:

(1) The issuance of the bonds on June 30, 2020.

Dr Cash 4,300,918

    Cr Bonds payable 4,000,000

    Cr Premium on bonds payable 300,918

(2) The payment of interest and the amortization of the premium on December 31, 2020.

Dr Interest expense 258,055.08

Dr Premium on bonds payable 1,944.92

    Cr Cash 260,000

(3) The payment of interest and the amortization of the premium on June 30, 2021.

Dr Interest expense 257,938.38

Dr Premium on bonds payable 2,061.62

    Cr Cash 260,000

(4) The payment of interest and the amortization of the premium on December 31, 2021

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Dr Premium on bonds payable 2,185.31

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Explanation:

amortization of bond premium for first coupon payment:

($4,300,918 x 6%) - ($4,000,000 x 6.5%) = $258,055.08 - $260,000 = -$1,944.92

amortization of bond premium for second coupon payment:

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amortization of bond premium for third coupon payment:

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A catalog company that receives the majority of its orders by telephone conducted a study to determine how long customers were w
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<h3>How to solve for the waiting time</h3>

We have to solve for X ~ Exponential(λ).

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= 0.3333

Remember that the cumulative distribution function of X is F(x) = 1 - e^(-λx). ;  x is equal to the  time in over case

For 10 percent of the people we would have a probability of

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we are to find

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= 1 - e^(0.3333)(t) = 0.1

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