Answer:
In the books of Eisler Corporation :
Cash ( 2,000 x 1,000 x 101 %) A/c Dr. 2,020,000
Discount on Bonds Payable A/c Dr. $59,216
To Bonds Payable 2,000,000
To Paid-in Capital : Stock Warrants 79,216
Workings:
Bond issue proceeds proportionately allocated to bonds:

= 1,940,784.31
Discount on bonds payable = $ 2,000,000 - $1,940,784
= $59,216
Based on the available data for a player of Titus Johnston's profile, his guaranteed amount would be $32.74 million.
<h3>Calculations and Parameters</h3>
Given that Casey Deeselis a sports agent negotiating a contract for Titus Johnston, an athlete in the National Football League
He has generated data on 506 NFL athletes who have recently signed new contracts and who get paid a percentage of his team's plays that the athlete is on the field.
With this, each award they get, each minute they spend on the field, each game missed, and then guaranteed money are all accounted for which is displayed in the attached image below.
If we observe the best-pruned tree given below, based on the arrows and circles,
For Snap percent = 96
Awards = 7
Games missed = 3
The conclusion is that with the profile of Titus Johnston, he would receive a guaranteed amount of $32.74 million.
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Answer:
The break-even point in units for ordinary laptops is 2,100 units.
Explanation:
Contribution Margin per unit (ordinary) = Selling Price - Variable cost
= $650 -$605
= $45
Contribution Margin per unit (premium) = Selling Price - Variable cost = $1,150 -$1,090
= $60
$45* 4x + $60x = Fixed Costs = $126,000
= 180x +60x = $126,000
=240x =$126,000 = 525 units
Ordinary computers = 4x
= 4*525
= 2,100 units
Therefore, The break-even point in units for ordinary laptops is 2,100 units.
Answer:
Instructions are below.
Explanation:
Giving the following information:
Value at 18= $4,909
Interest rate= 3%
To calculate the final value, we need to use the following formula:
FV= PV*(1+i)^n
A) Number of years= 7
FV= 4,909*(1.03^7)= $6,307.45
B) Number of years= 47
FV= 4,909*(1.03^47)= $19,694.39
C) Finally, we need to determine the original investment. We need to isolate the present value from the formula:
PV= FV/(1+i)^n
PV= 4,909/(1.03^18)
PV= $2,883.52
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