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WMNT-CD (channel 48) is a low-power, Class A television station in Toledo, Ohio, United States, affiliated with MyNetworkTV.The station is owned by Community Broadcast Group, Inc. WMNT-CD's studios are located in a strip mall at the corner of Reynolds Road and Dussel Drive in Maumee, and its transmitter is located on top of the One SeaGate tower in downtown Toledo.
April 15, 2023; Columbus, Ohio, USA; Offensive tackle Victor Cutler Jr. waits to snap the ball during the Ohio State spring football game Saturday at Ohio Stadium.Mandatory Credit: Barbara J ...
1-800-358-4860. Get live expert help with your AOL needs—from email and passwords, technical questions, mobile email and more. AOL Desktop. Popular Products. Account;
In Ohio, State Route 36 may refer to: U.S. Route 36 in Ohio , the only Ohio highway numbered 36 since about 1932 Ohio State Route 36 (1923) , now SR 585 (Wooster to Akron), SR 59 (Akron to Ravenna), and SR 5 (Ravenna to Pennsylvania)
The 36th Ohio Infantry Regiment was an infantry regiment that served in the Union Army during the American Civil War. [ 1 ] [ 2 ] Recruited from several counties in southeastern Ohio , the regiment participated in several battles in the Eastern Theater before being transferred for a period to the Western Theater .
As of 2024, thousands of Android applications have surpassed the one-million download milestone, with a significant subset reaching even higher thresholds. For context, in July 2017 that there are 319 apps which have been downloaded at least 100 million times and 4,098 apps have been downloaded at least ten million times. [ 1 ]
U.S. Route 36 (US 36) in the state of Ohio runs from the Indiana state line near Palestine to the highway's eastern terminus at US 250 and State Route 800 (SR 800) in Uhrichsville. US 36 intersects several major highways in the state, including Interstate 75 (I-75), I-71 , and I-77 .
For example, the set of odd numbers is a sum-free subset of the integers, and the set {N + 1, ..., 2N } forms a large sum-free subset of the set {1, ..., 2N }. Fermat's Last Theorem is the statement that, for a given integer n > 2, the set of all nonzero n th powers of the integers is a sum-free set.