anchor Description
This project reconciles the Montgomery County Public Schools' CIP request with the County Executive's recommendation based on affordability considerations. Adjustments shown in this project description form (PDF) are based on the annual availability of General Obligations (G.O.) bonds within the annual availability of the County Council approved Spending Affordability Guidelines, related adjustments in estimated State Aid, and a desire to postpone decisions on increasing Current Revenue: General uses until the broader operating budget context is known.
The recommended CIP maintains the record high previously approved level of funding and adds $169.1 million to the first four years of the CIP.
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)
However, the Recommended CIP has been developed under challenging conditions such as significant shortfalls in key MCPS CIP funding sources - particularly recordation taxes, flat levels of GO Bonds, reversions to previous levels of State Aid ($50 million - $56 million annually) after all Built to Learn State Aid is committed to projects, substantial cost increases across all departments and agencies, and a frontloaded MCPS CIP request (see chart below).
![](data:image/png;base64,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)
Given these circumstances, the MCPS requested CIP is not affordable as requested and delays and reductions will need to be made to fit within available resources.