Break even analysis utilizes both current and projected figures. In a rapidly changing economy, there are many individuals who are finding that their initial break even analyses were incorrect. In your opinion, what could be done to minimize errors in projections?

Consider the following Cobb-Douglas production function for the bus transportation system in a particular city: Q=aL B₁F B₂K B₂ where L = labor input in worker hours, F = fuel input in gallons, K = capital input in number of buses, and Q = output measured in millions of bus miles. Suppose that the parameters (a, B₁, B2, and B3) of this model were estimated using annual data for the past 25 years. The following results were obtained: a = 0.0012; B₁ = 0.45; B₂ = 0.20; and B3 = 0.30. Determine the labor, fuel, and capital input production elasticities. Input Production Elasticities Labor Fuel Capital Suppose that labor input (worker hours) is increased by 1% next year (with the other inputs held constant). What is the approximate percentage change in output? Suppose that capital input (number of buses) is decreased by 3% next year (when certain older buses are taken out of service). Assuming that the other inputs are held constant, what is the approximate percentage change in output? %…

1) Production function for agricultural sector of a country is specified as the following, log Y=B1 + B2 log K+ ß3 log L+u. where Y represents wheat output, K capital stock and L employment (labor). The model is estimated using annual data over 1980-2020 (n=41) periods. The results are reported below. p-values are given in squared parentheses. loĝ Y = 4.17 +0.67 log K+ 0.35 log L p-value [0.015] [0.18] R² = 0.81 1.a) Test if each slope coefficient is significant individually (one by one) using the p-values in parentheses and interpret the results. (

Expected growth in real GDP = 1%; inflation = 4%