Answer:
1.8pesos
2.Price of Spam in Ecteria as well as in Wiknam will increase
Explanation:
8 Pesos per dollar=16/2=8pesos
Ans for 2)
Price of Spam in Ecteria as well as in Wiknam will increase
Answer:
$78,443.29
Explanation:
we need to use the present value of an annuity formula:
the formula used to determine the present value factor of an annuity is:
present value annuity factor = [1 - 1/(1 + i)ⁿ ] / i
we must divide this into 2 parts:
the first part will deal with the $2,000 monthly payment
the second part deals with the $1,000 monthly payment
i = 9.75% / 12 = 0.8125%
n (first part) = 36
n (second part) = 24
the PV annuity factor for first part = [1 - 1/(1 + 0.8125%)³⁶ ] / 0.8125% = 31.1043
the PV annuity factor for first part = [1 - 1/(1 + 0.8125%)²⁴ ] / 0.8125% = 21.7251
loan = ($2,000 x 31.1043) + ($1,000 x 21.7251)//(1 + 0.8125%)³⁶ = $62,208.60 + $16,234.69 = $78,443.29
= [1 - 1/(1 + 0.0069942)240 ] / 0.0069942 = 116.135183
The bank would calculate the present value of the loan payments to determine how much to lend the small business owner.
The bank would be willing to lend the business owner an amount that corresponds to the present value of the loan payments. To calculate the present value, we need to discount each of the future cash flows to the present time using the bank's annual percentage rate (APR). The formula to calculate the present value of an annuity is:
Present Value = A x [(1 - (1 + r) ^ -n) / r]
Where A is the monthly payment, r is the monthly interest rate, and n is the number of months.
Using this formula, we can calculate the present value of the loan payments and determine how much the bank would be willing to lend the business owner.
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Write down the journal entry.
Answer and Explanation:
The journal entry is shown below:
Cash $1,050
Cash short and over $9
Sales revenue $1,059
(Being the cash collection is recorded)
Here we debited the cash as it increased the assets and credited the sales revenue as it also increased the revenue and the difference is debited to cash short and over
Answer:
$984,061.12
Explanation:
The computation of sales revenue under the worst-case scenario is shown below:-
Sales revenue under the worst-case scenario = Quantity sold × Price
= (1,600 - 1,600 × 3%) × ($647 - $647 × 2%)
= (1,600 - 48) × ($647 - 12.94)
= 1,552 × 634.06
= $984,061.12
Therefore for computing the sales revenue under the worst-case scenario we simply applied the above formula.
Answer:
$1,280 million
Explanation:
The change between the opening inventory balance and the ending inventory balance for a period is as a result of the purchases of inventory and the sale of inventory during the period.
All of these elements are related as;
Opening inventory + purchases - cost of goods sold = ending inventory
As such, to estimate the merchandise inventory purchased,
let the purchase for the period be T
1500 + T - 880 = 1900 (All amounts in millions of $)
T = 1900 + 880 - 1500
= 1280
The merchandise purchases for the third quarter is $1,280 million.
b. may receive patent protection for two years by filing a simpler, shorter, cheaper provisional patent application while he is working on his complex, regular patent application.
c. is entitled to a patent over someone else who invents the same product if he is the first to invent it.
d. may sell his product for up to five years to see how well it sells before going through the complex process of filing a patent application with the PTO Office.
Answer:
a. must apply for a patent within one year of selling the product commercially.
Explanation:
As the product is the novel and also useful at the same time so he himself wants to try for the commercial purpose for reaping the benefits and the same should be used for a patent within one year for selling the product commercially manner
So as per the given situation, the option a is correct
And, the rest of the options seems incorrect
Answer:
a. will reduce profits by $40,000
Explanation:
A: TR - TC = 650 * 2,100 - [$300,000 + (650 * 1,700)]1,365,000 - 1,405,000 = $ - 40,000
Therefore, this campaign will reduce profits by $40,000
The advertising campaign would reduce profits by $40,000. This is calculated by subtracting the campaign cost and additional costs per bed day from the total revenue generated from bed days.
The subject of this question is the financial impact of a proposed advertising campaign on a system's profits. To determine the effect on profits, we need to calculate the difference between the anticipated additional revenue and the anticipated increased costs, and then subtract the cost of the advertising campaign.
In this scenario, the total additional revenue from 650 bed days, at $2,100 each, would be $2,100 x 650 = $1,365,000. The total additional costs from these bed days would be $1,700 x 650 = $1,105,000. Subtracting costs from revenue, we have $1,365,000 - $1,105,000 = $260,000. Finally, we subtract the cost of the campaign, $260,000 - $300,000 = -$40,000. So, the advertising campaign would reduce profits by $40,000. Therefore, the correct choice is (a).
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