Consider the following production function.
TPL = 12L2 – 0.8L3
Determine the marginal product function(MPL)
Determine the average product function (APL)
Find the value of L that maximizes TPL
Find the value of L that maximizes APL
Find the value of L that maximizes MPL
how much more or less will a passenger pay if she travels five times in April if demand 6400 and price is 18 and 3 times in july if demand is 2000 and price 40?
The price falls from $10.00 to $9.50, and the quantity demanded rises from 100 units to 110 units. What does total revenue equal at the lower price
A sports collector is considering the purchase of either a jersey or a baseball that was struck for a home run. If the collector chooses to purchase the jersey, what is the opportunity cost
The law of supply states that as price increases, ceteris paribus, _____.(1 point)
Show that the test-taking the overall significance of regression model using ANOVA table to be expressed as:
𝑭=𝑹𝟐/𝒌−𝟏⁄(𝟏−𝑹𝟐)/𝒏−𝒌
Where R be a level of determination and k is the number of parameters in the n sampled regression model.
Suppose the production(Y) is determined as a function of labor input in hours (L) and capital input in machine hours (K). Using the Cobb-Douglas function:
Y= β0 + β1K β1 + ek
Write the procedure to estimate the coefficients of this function.
Consider a k-variables linear regression model, i.e.,
Y = X 1β1 + X 2 β2 + ε,
Where, X1 is (N . k1 ) , X 2 is (N . k2 ) and k = k1 + k2 . As you may recall, adding columns to
the X matrix (including additional regressors in the model) gives a positive definite increase in R2.
The adjusted R2 attempts to avoid this phenomenon of ever-increasing R2. Show that the
additional k2 number of variables (regressors) in this model increases R2 if the calculated F-statistic in testing the joint statistical significance of coefficients of these additional
regressors (β2 ) are larger than one.