Judging by the data set, there appears to be 200 participants: (103 males and 97 females)
P(Male or Type B): (103/200) + (70/200) which makes the P(Male or Type B) = 0.865
FORMULA: (Male|Type B) = P(Type B and Male) / P(Type B)
P(Type B and Male): (70/200)(103/200) = 0.18025
P(Type B): 70/200 = 0.35
Now that we know these 2 values, we plug them into the formula
P(Male|Type B): 0.18025 / 0.35 = 0.515
0.865 > 0.515 therefore P(Male or Type B) > P(Male|Type B)