The answer is salary before taxes
Answer: The law of demand
Explanation:
The tabular representation (demand schedule is down below)
Price of Juice (Dollars per can) Quantity Demanded(Billions of can)
2000 0.5
1500 0.75
1000 1
750 1.25
From the table above and the graphical representation attached, <u>the law of demand</u> is confirmed. The law of demand states that the price of a good and the quantity demanded are inversely proportional.
Notice that when the price of the juice increases, the demand decreases and when the price decreases, the demanded increases. This shows that majority of consumers will be more willing to make purchases when there is a decrease in price.
Check the attachment for the graphical representation.
Answer:
The price of fertilizer must be greater than average variable cost.
Explanation:
- Being a perfectly competitive market the prices of the fertilizers will rise. As the forms are making economic losses the prices must be greater the average variable costs.
Answer:
September 1, petty cash fund is established
Dr Petty cash fund 230
Cr Cash 230
September 10, petty cash expenses
Dr Supplies expense 53
Dr Postage expense 80
Dr Cash short and over 16
Cr Petty cash fund 149
September 10, petty cash is replenished
Dr Petty cash fund 149
Cr Cash 149
September 15, petty cash fund in increased
Dr Petty cash fund 90
Cr Cash 90
The applicable formula is;
A = P(1-r)^n
Where;
A = Final purchasing power
P = Current purchasing power
r = inflation
n = Number of years when P changes to A
Confirming the first claim:
A = 1/2P (to be confirmed)
P = $3
r = 7% = 0.07
n = 10.25 years
Using the formula;
A = 3(1-0.07)^10.25 = 3(0.475) ≈ 3(0.5) = $1.5
And therefore, A = 1/2P after 10.25 years.
Now, give;
P = $9
A = 1/4P = $9/4 = $2.25
r = 6.5% = 0.065
n = ? (nearest year).
Substituting;
2.25 = 9(1-0.065)^n
2.25/9 = (1-0.065)^n
0.25 = (1-0.065)^n
ln (0.25)= n ln(1-0.065)
-1.3863 = -0.0672n
n = (-1.3863)/(-0.0672) = 20.63 years
To nearest year;
n = 21 years
Therefore, it would take approximately 21 years fro purchasing power to reduce by 4. That is, from $9 to $2.25.
