Table:
0
A
B
C
D
E
F
G
H
I
J
1
Team
B10 Conference
B10 %
B10 Home
B10 Road
All Games
All Games %
All Home
All Road
All Neutral
2
Wisconsin
16–2
.889
8–1
8–1
31–5
.861
16–2
10–2
5–1
3
Purdue
15–3
.833
9–0
6–3
25–9
.735
16–1
6–5
3–3
4
Indiana
14–4
.778
8–1
6–3
25–8
.758
17–2
7–3
1–3
5
Michigan State
12–6
.667
9–0
3–6
27–9
.750
17–0
4–6
6–3
6
Ohio State
10–8
.556
7–2
3–6
24–13
.649
17–3
4–8
3–2
7
Minnesota
8–10
.444
5–4
3–6
20–14
.588
12–5
4–8
4–1
8
Penn State
7–11
.389
5–4
2–7
15–16
.484
13–4
2–8
0–4
9
Iowa
6–12
.333
4–5
2–7
13–19
.406
10–8
3–8
0–3
10
Illinois
5–13
.278
3–6
2–7
16–19
.457
7–7
3–9
6–3
11
Michigan
5–13
.278
3–6
2–7
10–22
.313
6–9
2–10
2–3
12
Northwestern
1–17
.056
0–9
1–8
8–22
.452
5–11
3–10
0–1

Questions and formulas:
Question: What is the all games % of All Neutral of 6–3, and a B10 Home of 3–6?
Formula: SUM(FILTER(G1, (J1="6–3")*(D1="3–6")))
Formula2: SUM(FILTER(G2:G12, (J2:J12="6–3")*(D2:D12="3–6")))
Level: easy
Question: What is the All Home with less than 0.406% All Games?
Formula: LET(query1,SUMMARIZE(H1,SUMX(G1)),FILTER(query1,CHOOSECOLS(query1,2)<0.406))
Formula2: LET(query1,SUMMARIZE(H2:H12,SUMX(G2:G12)),FILTER(query1,CHOOSECOLS(query1,2)<0.406))
Level: hard