{ 99+,AJs+,KdQd,KhQh,AQo+ } is 74
combos. (I eliminated 1/2 of the KQ
combos since you said maybe.)
{
JJ+,AKs,AKo } is 40
combos.
So that means
Villain folds 74 - 40 hands out of 74, or 34/74, which is 46%.
{
KK+,QdQh,QdQs,QdQc,AKs,AKo } is 31
combos. (Again, I took out 1/2 of the
QQ combos, since you said maybe.)
So
Villain folds (40 - 31)/40 = 23% of the time, and
Villain calls (1 - 23%) = 77% of the time
When
Villain calls, you have ~41%
equity.
So, the EV of your
jam is:
money you win when
Villain folds * percent of the time
Villain folds
+ money you win when
villain calls * percent of the time
Villain calls.
$2.02*23% + (money you win when
villain calls)*77%
Right now you have $6.52.
If you win, you will have $14.16. You will net $14.16 - $6.52 = $8.54, which will happen 41% of the time.
If you lose, you will lose $6.52, which will happen 59% of the time.
(Note: this just splits the
equity evenly for the
case of chopped pots.)
So, the money you win when
villain calls is
$8.54*41% - $6.52*59%
And the whole EV calculation is
EV = $2.02*23% + ($8.54*41% - $6.52*59%)*77%
which reduces to:
EV = $0.45 + ($3.50 - $3.78)*0.77
EV = $0.45 + (-$0.28)*0.77
EV = $0.45 + -$0.22
EV = $0.23