Stadium Seating Question

Submitted by NashvilleBLUE on

I will be taking my daughter to her first Michigan game (she's 11 and a huge fan). We'll be going to either Cincinatti or Air Force. We're from out of state and I've only been to 1 game myself, so my understanding of the stadium and the views are very limited.

 

My question is this: which section do you recommend that is still good viewing but not astronomical in price? I'm seeing a lot of seats available in the sections directly behind the goal post up 50 rows or so for pretty cheap, but those sound like they would be terrible seats, but seatgeek has them listed as their best "deal score".

Any help would be greatly appreciated.

 

Edit: Also, as someone who never buys tickets for events, which site is recommended for both price and legitimacy? Seatgeek is always a sponsor on podcasts I listen to, so I'm defaulting to them because they are the only one I know anything about.

Walter Sobchak

July 22nd, 2017 at 12:07 PM ^

I've sat in 20 different sections or more at Michigan Stadium in my life. The small sections in the corners are your best value.

Jasper

July 22nd, 2017 at 12:48 PM ^

Good news: There aren't any seats with lousy sight lines.

Other news: There aren't any seats with great sight lines. Michigan Stadium is a big, shallow bowl. (I'd note the boxes as an exception, but they're a long way from the field because the stadium is a shallow bowl.)

Good news: I'd guess that just being in the stadium would be a great treat for someone who hasn't seen a game in person. Enjoy the game!

PanelBeater

July 23rd, 2017 at 7:41 AM ^

The upper rows on the northeast quadrant can be tough on sunny days. You could literally spend all game looking into a blinding sun...Go Blue and have a great time!

scooper9

July 24th, 2017 at 10:32 AM ^

Has anyone bought tickets using the spreadsheet on MGoBlog? Trying to do that for the first time this year. Over email conversations the seller seems legit but I really won't know if he'll send the tix after I paypal the $$