solve the question again with these changes:

- type: W3

- handicap: 10%

Individual establishment employs 200 persons. It is indicated that one parking space must be provided for every two employees and that (40\%) of cars are compact cars. Also it is required (5\%) of the spaces should be allocated for the disabled. The available parking lot space is (180ft wide x 200ft deep). Determine the best layout and assuming no walls and no walking edge. Initial Data 1) Parking required =200/2=100 parks 2) Parking Small Cars =40 parks, however assume, 30 parks can be imposed due to the possibility of standing in other places. 3) Impose unit section type module configuration: [Parking lot contains three double units sectional rows (one unit for small cars (2 raws) and two units for standard cars ( 4 raws)). 4) From the table of parking dimension, for angle 90\%: Small cars of stall width (SW=8) the module width (57'-2 ') and Standard cars of stall width (SW=8.5), the module width (660). 5) Total width =2(66)+1(572)=1892 6) Comparing the parking depth of 189'-2" with space (SW=8)=(180/8)2=44>30 8) Calculate the number of parks for standard cars (SW=8.5)=(180/8.5)22=84>70 9) Suppose handicapped parking (5) width (SW=12) in the first row for standard cars, the number of parks in the first row becomes =(180125)/8.5=14 parks 10) Suppose maneuver movement distance inside parking lot at the end of rows 2,3,4 width (SW=15), the number of parks in rows 2,3,4 become =(180152)/8.5=17 parks 11) The number of parks in the fifth row =(18060)/8=18 parks 12) The number of parks in the sixth row =180/8=22 parks 13) Summarizes the results and draws a diagram as follows: 2d-Parking Area Parking Dimensions for Each Car Group as a Function of Single and Double Loaded Module Options ANGLE OF PARK 2e-Parking Area Design Example Part One DEFINING REQUIREMENTS PW=SineSW