Manton Consolidated School District Operating Tax Levy Renewal Proposal (May 2013)
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A Manton Consolidated School District Operating Tax Levy Renewal proposal was likely approved on the May 7, 2013, election ballot in Grand Traverse, Wexford and Missaukee, which are in Michigan.
This measure authorized the Manton Consolidated School district to renew an operating property tax levy of 18 mills ($18 per $1,000 of assessed valuation) for 2 years. The estimated first year revenue from this tax is $650,000.[1]
Election results
| Manton School Proposal | ||||
|---|---|---|---|---|
| County: | Yes | No | ||
| Votes | % | Votes | % | |
| Wexford County | 208 | 69.57% | 91 | 30.43% |
| Grand Traverse County | Unknown | N/A% | Unknown | N/A% |
| Missaukee County | Unknown | N/A% | Unknown | N/A% |
| Totals: | 208 | 69.57% | 91 | 30.43% |
- These election results are from the Wexford County elections office, Grand Traverse County elections office and the Missaukee County elections office.
Text of measure
Language on the ballot:
| “ | This proposal will allow the school district to continue to levy the statutory rate of 18 mills on all property, except principal residence and other property exempted by law, required for the school district to receive its revenue per pupil foundation allowance.
Shall the limitation on the amount of taxes which may be assessed against all property, except principal residence and other property exempted by law, in Manton Consolidated Schools, Wexford, Missaukee, and Grand Traverse Counties, Michigan, be increased by 18 mills ($18.00 on each $1,000 of taxable valuation) for 2 years, 2013 and 2014, to provide the funds for operating purposes; the estimated of the revenue the school district will collect if the millage is approved and levied in 2013 is approximately $650,000 (this is a renewal of millage which expired with the 2012 tax levy)?[1][2] |
” |
See also
External links
Footnotes
- ↑ 1.0 1.1 Michigan SoS Public Ballot Search
- ↑ Note: This text is quoted verbatim from the original source. Any inconsistencies are attributable to the original source.
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