Forum Game Over/Under #47 Kings

[KeepOnRollin]

Statement: DeMarcus Cousins averages 11.4 Rebounds a game. Aminu and Leonard combine for 11.5 a game.

Question: What is higher? Cousins' total rebounds or the combined total of Al-Farouq Aminu and Meyers Leonard?

Just a reminder, the rules/points are:
Post your answer to the question (preferably in picture format) and those who participate get 2 points. Those who get the answer correct get another 3 points and finally the person chosen to have the best picture gets 1 more point extra.

 

[theprunetang]

 

[VanillaGorilla]

 

[UncleCliffy'sDaddy]

 

[BlazerWookee]

 

[riverman]

 

[PDXFonz]

 

[e_blazer]

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

 

[HomerLovesKoolAid]

 

[SlyPokerDog]

 

[Chris Craig]

 

[BoBoBREWSKI]

 

[KeepOnRollin]

 

[HomerLovesKoolAid]

This one's easy. It's an African vase, so that means Aminu. You put flowers in it, flowers are soft, hence, Meyers. I'd be good at this KOR!

 

[riverman]

This one's easy. It's an African vase, so that means Aminu. You put flowers in it, flowers are soft, hence, Meyers. I'd be good at this KOR!

wrong, if that were Meyers, he would never be double teamed like that

 

[chzbrgr]

 

[KeepOnRollin]

Results are in for Game #47!

Question: What is higher? Cousins' total rebounds or the combined total of Al-Farouq Aminu and Meyers Leonard?

Answer: Aminu and Leonard

Best Picture: @Fonzthecpt1 gets best picture with his photo of Cousin Eddie from Christmas Vacation (one of my favorite movies of all time).

Winners:
theprunetang
BlazerWookee
HomeLovesKoolAid
KeepOnRollin

Losers:
VanillaGorilla
UncleCliffy'sDaddy
riverman
Fonzthecpt1
e_blazer
SlyPokerDog
Chris Craig
BoBoBREWSKI
chzbrgr

Standings:
riverman - 189
Chris Craig - 173
e_blazer - 170
UncleCliffy'sDaddy - 165
KeepOnRollin - 158
SlyPokerDog - 153
VanillaGorilla - 152
theprunetang - 150
Fonzthecpt1 - 146
HomerLovesKoolAid - 133
PHXBlazer1 - 120
BlazerWookee - 118
BoBoBREWSKI - 115
Orion Bailey - 113
BlazerCarvan - 80
chzbrgr - 60
dviss1 - 52
rasheedfan2005 - 51
PtldPlatypus - 17
kjironman1 - 14
Reep - 11
Strenuus - 8
Sleepwalker - 8
trailblazer18 - 5
clemdawg - 5
stampedehero - 5
BlazerBeav - 5
BigGameDamian - 2

 

[theprunetang]

This one's easy. It's an African vase, so that means Aminu. You put flowers in it, flowers are soft, hence, Meyers. I'd be good at this KOR!

So you're saying you want to put Myers inside of Aminu? Alrighty then.

 

[theprunetang]

Results are in for Game #47!

Question: What is higher? Cousins' total rebounds or the combined total of Al-Farouq Aminu and Meyers Leonard?

Answer: Aminu and Leonard

Best Picture: @Fonzthecpt1 gets best picture with his photo of Cousin Eddie from Christmas Vacation (one of my favorite movies of all time).

Winners:
theprunetang
BlazerWookee
HomeLovesKoolAid
KeepOnRollin

Losers:
VanillaGorilla
UncleCliffy'sDaddy
riverman
Fonzthecpt1
e_blazer
SlyPokerDog
Chris Craig
BoBoBREWSKI
chzbrgr

Standings:
riverman - 189
Chris Craig - 173
e_blazer - 170
UncleCliffy'sDaddy - 165
KeepOnRollin - 158
SlyPokerDog - 153
VanillaGorilla - 152
theprunetang - 150
Fonzthecpt1 - 146
HomerLovesKoolAid - 133
PHXBlazer1 - 120
BlazerWookee - 118
BoBoBREWSKI - 115
Orion Bailey - 113
BlazerCarvan - 80
chzbrgr - 60
dviss1 - 52
rasheedfan2005 - 51
PtldPlatypus - 17
kjironman1 - 14
Reep - 11
Strenuus - 8
Sleepwalker - 8
trailblazer18 - 5
clemdawg - 5
stampedehero - 5
BlazerBeav - 5
BigGameDamian - 2

I was going to use the same cousin eddie photo, but, I decided to go with the home team on this one.