Thank you for the 5 points
The kind of startup that her store is considered to be is a new market idea. New market ideas are techniques or ideas that are employed or thought of as a way of strategizing and a way of improving one's business or store. In which Consuela engages to as she decided to have a new idea for a way of improving her store and for the sake of her customers.
Answer:
The growth of the real GDP per capita was 7.18%
Explanation:
It is important to establish that:
Future Value = Present Value × ((1 + r)^t), given that <em>r</em> is the <em>interest rate</em> and <em>t</em> is the <em>time period</em>
Real GDP per worker increased from $40,000 to $320,000 in 30 years
Therefore, we have;
320000 = 40000*(1+r)^30
(1 + r)^30 = 8
1 + r = 8^1/30
1 + r = 1.0718
r = 0.0718 = 7.18%
Answer:
Change in US external wealth between periods T and T +1 in dollars = -$100
Explanation:
Since nothing else changes, this implies that the exchange rate per yen is $0.01 in periods T and T +1. Therefore, we have:
Value shares of Sonic in period T in dollar = Number of shares of Sonic bought in period T * Price per share of Sonic in Yen in period T * Exchange rate per yen in periods T = 100 * 700 * $0.01 = $700
Value shares of Sonic in period T+1 in dollar = Number of shares of Sonic in period T+1 * Price per share of Sonic in Yen in period T+1 * Exchange rate per yen in period T+1 = 100 * 600 * $0.01 = $600
Change in US external wealth between periods T and T +1 in dollars = Value shares of Sonic in period T+1 in dollar - Value shares of Sonic in period T in dollar = $600 - $700 = -$100
Answer:
Monthly payment is $840.12
Explanation:
we are given: $70000 which is the present value of the loan Pv
12% compounded monthly where the interest rate is adjusted to monthly where i = 12%/12
the period in which the loan will be repaid in 15years which contain 15x12 = 180 monthly payments which is n
we want to solve for C the monthly loan repayments on the formula for present value as we are looking for future periodic payments.
Pv = C[((1- (1+i)^-n)/i] thereafter we substitute the above mentioned values and soolve for C.
$70000= C[((1-(1+(12%/12))^-180))/(12%/12)] then compute the part that multiplies C in brackets and divide by it both sides.
$70000/83.32166399 = C then you get the monthly loan repayments
C = $840.12 which is the monthly repayments of the $70000 loan.