Answer:
c. $0.70.
Explanation:
The consumer surplus is determined by subtracting Equilibrium price from willing price
Here there are 3 willing prices which are greater than Equilibrium price. The price to buy the forth can is $0.40 which is below the equilibrium price of $0.55, so he will not buy the forth can.
Willing price for first can (W1) = $0.95
Willing price for second can (W2) = $0.80
Willing price for third can (W3) = $0.60
The Equilibrium price (E) is $0.55
Consumer Surplus = (W1 - E) + (W2 - E) + (W3 - E)
Consumer Surplus = ($0.95 - $0.55) + ($0.80 - $0.55) + ($0.60 - $0.55)
Consumer Surplus = $0.40 + $0.25 + $0.05
Consumer Surplus = $0.70.
Answer:
We will be able to purchase fewer goods and services.
Explanation:
Appreciation of a currency in terms of another currency implies an increase in the worth of a currency in terms of another currency.
An appreciation in the value of peso in terms of dollars means that the worth of peso has increased in terms of dollar.
In other words, the worth of dollar in terms of peso has decreased. The value of $1,000 will decline.
So, a tourist in Mexico with $1,000 will be able to buy fewer goods an services.
Answer:
The answer is "Writing a SPIKE (a non-technical nonstory) as well as the period box until you accept your system planning article".
Explanation:
The working of the team is on state-of-the-art technology and its understanding of the relevant setting, and its main purpose of removing technological complexity is to conduct experiments-this is what a SPIKE tale is about. Whenever a story could not be predicted as the manager wants an experiment, it's indeed best to read a piece before continuing to work on the storyline.
Yes. Creating habits when you are young are bound to stick with you until you break them. It is hard to break a habit once you gain it. Thus, creating a saving habit when you are young is bound to stay with you when you are older, and it would be beneficial to you as well
Answer:
You will need to have $ 55,006.94
Explanation:
We need first to consider the following details according to the problem
We have a Annuity amount of $ 2900, a Rate(r)= 0.51%, and a Time(n)= 5 years (or 20 quarters )
.
To reach to the money that we would need to have in the bank today to meet the expense over the next four years we use the following formula:
PVA= annuity amount × [1 - (1 / (1 + r)n)] / r
PVA= $ 2900 x[ 1-{ 1/(1+0.0051)20)]/0.0051
PVA= $ 55,006.94
