ORDINANCE
BE IT ORDAINED BY THE CITY COUNCIL OF THE CITY OF CHICAGO:
SECTION 1. Title 17 of the Municipal Code of Chicago, the Chicago Zoning Ordinance, is hereby amended by changing all of the RS3 Residential Single-Unit (Detached House) District symbols and indications as shown on Map No. 8-G in an area bound by
The alley next West of and parallel to South Lituanica Avenue; a line 25 feet South of and parallel to West 31st Place; South Lituanica Avenue; a line 75 feet South of and parallel to West 31st Place
to those of an RM6 Residential Multi-Unit District.
SECTION 2. This ordinance takes effect after its passage and due publication. Common Address of Property: 3132 South Lituanica Avenue
FINAL FCPv FUBLICATIGN
NARRATIVE AND PLANS
3132 SOUTH LITUANICA
Zoning Change from RS 3 to RM6 Type-1
Applicant seeks to build 2 additional stories on an existing 2-story building for a total of 4 stories with 7 dwelling units and 6 parking spaces and a building height of 50 feet.
|
|
FAR |
2.95 |
Lot Area |
4,466 Square Feet |
Building Area |
13,164.3 Square Feet |
Building Height |
50 Feet 0 Inches |
Front Setback |
1 Foot 6 Inches |
Rear Setback |
0 Inches (Existing)
10 Feet 0 Inches (4th floor) * |
North side Setback |
4 Feet 6 Inches |
South side Setback |
5 Feet 3 Inches |
Parking |
6 Spaces * |
* May seek variance as needed
FINAL FOR FUBLICATIGN
16' PUBLIC ALLEY
50.00
^.25
/
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/ /FLOOR ADDITION ■' / / / ' / ' ' / / ■■' - ' / ,' >' ■
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/ .' / -" /3,STORY / / / / /' /' / / BRICK- ■' .-' / /' // -' BUILDING / / / /WI NEW PENTHOUSE ' / / -'AND-ROOFTOP-' , ■' / / -' .-'GARDEN / ,-' , ' >■ / #3132--' / / ,
'-■'//////•
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'40.20
50.00
S. LITUANICA AVE. - 2-WAY TRAFFIC-
SITE PLAN- PROPOSED
3/32"= V-0"
/ ,' / / -'
REMOVE EXISTING MASONRY AND PREPARE FOR NEW WINDOWS, TYP
![](data:image/png;base64,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)
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REMOVE EXISTING STAIRS
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![](data:image/png;base64,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)
REMOVE EXISTING MASONRY AND PREPARE FOR NEW WINDOWS, TYP
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REMOVE EXISTING WOOD COLUMNS, TYP
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REMOVE EXISTING JOISTS AND PREPARE FOR NEW JOISTS PER PLANS
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REMOVE EXISTING STAIRS
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REMOVE EXISTING WOOD COLUMNS, TYP
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REMOVE EXISTING JOISTS AND PREPARE FOR NEW JOISTS PER PLANS
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![](data:image/png;base64,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)
2ND FLOOR LEVEL- EXISTING
1ST FLOOR LEVEL- EXISTING 3/32" = 1'-0"