Volleyball Power Rankings

Moravia^{(#223 / #51 1A)}

1A · Bluegrass - East · 18(47) – 12(30) · L1 · VR 4.2 · SOS 3.5

Year

Best Win: Seymour^{(#324 / #96 1A)}

Worst Loss: Seymour^{(#324 / #96 1A)}

Last Stat Load: none ·

Chart

Oct 22, 2019

Seymour^{(#324 / #96 1A)}	25	25	25
Moravia^{(#223 / #51 1A)}	14	10	23

Oct 15, 2019

Moravia^{(#223 / #51 1A)}	25	25
Twin Cedars^{(#311 / #88 1A)}	21	23

Ankeny Christian^{(#80 / #12 1A)}	23	25	15
Moravia^{(#223 / #51 1A)}	25	13	12

Oct 10, 2019

Moravia^{(#223 / #51 1A)}	25	25	25
Wayne^{(#316 / #90 1A)}	19	21	23

Oct 8, 2019

Grand View Christian^{(#164 / #34 2A)}	25	25
Moravia^{(#223 / #51 1A)}	5	15

Central Decatur^{(#283 / #66 2A)}	25	25
Moravia^{(#223 / #51 1A)}	12	18

Oct 1, 2019

Moravia^{(#223 / #51 1A)}	25	25
Mormon Trail^{(#242 / #56 1A)}	13	21

Ankeny Christian^{(#80 / #12 1A)}	25	25
Moravia^{(#223 / #51 1A)}	21	18

Sep 24, 2019

Moravia^{(#223 / #51 1A)}	25	25
Diagonal^{(#343 / #111 1A)}	7	12

Murray^{(#225 / #52 1A)}	25	25
Moravia^{(#223 / #51 1A)}	14	17

Sep 23, 2019

Cardinal^{(#315 / #77 2A)}	25	25
Moravia^{(#223 / #51 1A)}	10	21

Van Buren County^{(#220 / #50 2A)}	25	25
Moravia^{(#223 / #51 1A)}	7	8

Sep 19, 2019

Moravia^{(#223 / #51 1A)}	25	25	25
Moulton-Udell^{(#350 / #118 1A)}	23	13	21

Sep 17, 2019

Seymour^{(#324 / #96 1A)}	25	26	16	22	15
Moravia^{(#223 / #51 1A)}	22	24	25	25	11

Sep 12, 2019

Moravia^{(#223 / #51 1A)}	25	25	25
Twin Cedars^{(#311 / #88 1A)}	10	19	11

Sep 10, 2019

Melcher-Dallas^{(#327 / #98 1A)}	25	25	21	25
Moravia^{(#223 / #51 1A)}	21	17	25	13

Sep 3, 2019

Moravia^{(#223 / #51 1A)}	26	21	15
Colfax-Mingo^{(#252 / #61 2A)}	24	25	11

Southeast Warren^{(#124 / #20 1A)}	23	25	16
Moravia^{(#223 / #51 1A)}	25	10	14

Moravia^{(#223 / #51 1A)}	22	25	15
Ankeny Christian^{(#80 / #12 1A)}	25	20	12

Aug 29, 2019

Moravia^{(#223 / #51 1A)}	25	25	25
Moulton-Udell^{(#350 / #118 1A)}	17	10	17

Aug 26, 2019

North Mahaska^{(#144 / #26 1A)}	21	21
Moravia^{(#223 / #51 1A)}	11	17

Montezuma^{(#138 / #23 1A)}	21	21
Moravia^{(#223 / #51 1A)}	18	10

Seymour^{(#324 / #96 1A)}	22	14	15
Moravia^{(#223 / #51 1A)}	20	21	9

Moravia^{(#223 / #51 1A)}	21	13	15
Seymour^{(#324 / #96 1A)}	18	21	8