Working at Home The number of persons working out of their homes has been increasing rapidly in recent years. Figure 6.6 illustrates data gathered in a study reped ing the aber of persons working at bome 35 or more hours per week. The data appeen to be simos quadratic in appearance. Using the date for 1986 and 1988 and the projectad value for 1090, determine the quadratic estimating function -f(0, where nequals the number of persons working 35 ur mors hours per week at home (stated in thousand) and tequals time measured in years since 1986. According to this function, what is the number of persons working at home expected to equal in 1995? In 20007

/in /by

Working at Home The number of persons working out of their homes has been increasing rapidly in recent years. Figure 6.6 illustrates data gathered in a study reped ing the aber of persons working at bome 35 or more hours per week. The data appeen to be simos quadratic in appearance. Using the date for 1986 and 1988 and the projectad value for 1090, determine the quadratic estimating function -f(0, where nequals the number of persons working 35 ur mors hours per week at home (stated in thousand) and tequals time measured in years since 1986. According to this function, what is the number of persons working at home expected to equal in 1995? In 20007

You might also like
bandile want to start cycling and she wants to know the slope of the route she planning to take. if her location is indicated on a coordinate system of axis , her starting point is at (2:3) and the finishing point is at (8:6) determine the the slope when straight line is drawn between these points state whether the line has descending or ascending trend from left to right on the co-ordinates system of axis
USE THE FOLLOWING DEMAND SCHEDULE ON PENS TO ANSWER THE QUESTION. PRICE QUANTITY 19 10 000 18 15 000 17 18 000 ELAS TABLE PENS WHAT IS THE PRICE ELASTICITY OF DEMAND FOR PENS IN THE PRICE RANGE R19 TO R17?
Consider that the utility function (U) of Mr. Chala from good X and good Y is given by: U = 3X 1/4 Y 3/4 a. Derive the Marshallian demand functions for both goods X and Y. b. Derive the equation for income consumption curve. c. Derive the indirect utility and expenditure functions d. Given that price of X is 5, price of Y is 4, and income is equal to 150, find the utility maximizing bundles of goods X and Y
You buy a computer directly from the manufacturer for R7332,00 and agree to repay it in equal instalments over three years at the end of each month form now . The interest rate is 10.7% per year, compounded monthly. How much interest will you pay in total?
Nick and Liz have decided to move from the city to the suburbs this means that they will have to make the essential purchase of a car in order to get to work they researched used 2 year old cars of the same make model and condition and equipped with the same options they found a website stating that the average price should be 18500 these are the prices they were quoted 15500,18800,16900,19900,18000,21000 if they continued their search for one more price quote what would that price have to be so that the mean of all seven of the car prices would be the same as the mean quotes on the website
Mike wants to buy a scooter that costs R10 000,00, but he cannot afford to buy it cash. He opts for the hire purchase agreement, which requires a 13% deposit and 24 equal monthly instalments at an interest rate of 15% per annum, compounded monthly. Answer the following questions: a) How much will his deposit be? b) Calculate the total amount that he still must pay after the deposit. c) Calculate the monthly instalments.
If the average rate of return is 8,42%, then the original investment ( rounded off to the nearest R 1000) was
(a) Suppose that X has probability density function fX(x) = λe−λx for x ≥ 0. Compute the cdf, FX(x). (b) If Y = X2, compute the pdf and cdf of Y