Answer:
B) $27,500.
Explanation:
The computation of the amount credited to the allowance account is shown below:
= Sales during the 2017 year × estimated uncollectible percentage
= $2,750,000 × 1%
= $27,500
By multiplying the sales with the estimated uncollectible percentage we can get the amount credited to the allowance account and the same is to be considered
Hence, the correct option is B
Answer:
1.1265
Explanation:
The computation of the portfolio beta is shown below:
= Stock Q portfolio percentage × beta of Stock Q + Stock R portfolio percentage × beta of Stock R + Stock S portfolio percentage × beta of Stock S + Stock T portfolio percentage × beta of Stock Q
= 0.25 × 1.28 + 0.25 × 0.45 + 0.15 × 1.78 + 0.35 × 1.22
= 0.32 + 0.1125 + 0.267 + 0.427
= 1.1265
Answer
I would stop playing and leave with the $10000 free of tax
Explanation
The truth in such games is that they are not designed to be exactly 50/50. There are possibilities for outcomes that will tie or loose. Furthermore, a game that is really 50/50, the house will deduct some commission. These games always have a room for the house advantage, thus for me, I will just go with $10000 fortune!
Answer:
The first reason why people are willing to pay so much less or lower than the expected value is due to the uncertainty of flipping a heads. Heads may never be flipped.
The Second reason they are willing to pay so much less or lower is because the expected value will rarely reach over $10 because player would have to make it to the 5th flip in order to recoup their investment in which most of the players are unwilling and ready to take that risk.
Explanation:
Saint Petersburg Gambles
The first reason why people are willing to pay so much less or lower than the expected value is due to the uncertainty of flipping a heads. Heads may never be flipped.
The Second reason they are willing to pay so much less or lower is because the expected value will rarely reach over $10 because player would have to make it to the 5th flip in order to recoup their investment in which most of the players are unwilling and ready to take that risk.
Answer:
Dr Bonds payable $50,700
Dr premium on bonds payable $4,265
Cr Cash $53,000
Cr gain on bonds retirement($50,700+$4,265-$53000) $1,965
Explanation:
The premium yet to be amortized on the bond at retirement is the carrying value minus face value i.e $54,965-$50,700=$4265
The premium on bonds payable would now be debited with $4265
The cash paid on retirement would be credited to cash account
The face value of the bonds payable of $50,700 would be debited to bonds payable in order to show that the obligation has been discharged.
