I am sorry but I do not know or understand this one at all but I think it’s 10
Answer:
-22.
There will be the decrease in price hence the supply curve shifts to the left.
Explanation:
So, it is given from the question above that the supply function for avocados is Q = 58 + 15p - 20p_f.
The p_f given in the question = $1.10 which is the price given for the fertilizer as it rises that is to say it rises at that amount.
If the price increases by $1.10, then we have a reduction of -( 20 × 1.10) = -22.
Kindly note that the negative sign denotes the reduction in supply. This reduction causes the supply curve to shift to the left.
The diagram for the supply curve Is given in the attached picture.
Probability assigned:|
x 30 60 120 180
P(x) .10 .40 .40 .10
Answer:
Jane
Price of Groupon for a revenue of $300 is:
$3
Explanation:
a) Data and Calculations:
Expected Sales volume:
Number of Tubes x 30 60 120 180
Probability P(x) .10 .40 .40 .10
Expected values 3 24 48 18
Total = 93 tubes
Groupon price = $300/93 = $3.23
b) Jane's price for each Groupon will be the rent revenue per day divided by the expected number of tubes to rent daily. The expected number of tubes is derived by multiplying each expected number of tubes by its probability and then summing up the results.
Answer:
The objective function is to minimize cost thru use of linear programming
Explanation:
A craftsman named William Barnes builds two kinds of birdhouses, one for wrens and a second for bluebirds. Each wren birdhouse takes 4 hours of labor and 4 units of lumber. Each bluebird house requires 2 hours of labor and 12 units of lumber. The craftsman has available 72 hours of labor and 120 units of lumber. Wren houses yield a profit of $ 10 each and bluebird houses yield a profit of $ 15 each. The aim of the objective function for William should be to ▼ Minimize Maximize the objective value.
The objective function is to minimize cost thru use of linear programming
Explanation:
The portfolio weight of an asset is the total investment in that asset divided by the total portfolio value. First, we will find the portfolio value, which is:
Total value = 122($32) + 102($22) = $6,148
The portfolio weight for each stock is:
WeightA = 122($32) / $6,148 = .6350
WeightB = 102($22) / $6,148 = .3650