The expected value formula would come in handy, it is

Step 1
Total number of committee = 4 + 2 + 1 +3 = 10
Step 2
probality of picking of (26) = 4/10
probality of picking of (44) = 2/10
probality of picking of (93) = 1/10
probality of picking of (96) = 3/10

Therefore expected value = 57.3