Which statement is true about whether c and y are independent events? c and y are independent events because p(c∣y) = p(y). c and y are independent events because p(c∣y) = p(c). c and y are not independent events because p(c∣y) ≠ p(y). c and y are not independent events because p(c∣y) ≠ p(c).

Found the complete problem, see attachment. 

My  
C and Y are not independent events because P(C∣Y) ≠ P(C).

Probability of C = 110/300 = 0.37
Probability of Y =   75/300 = 0.25

Probability of (C|Y) = 0.37 * 0.25 = 0.0925

As you can see, P(C∣Y) is 0.0925 which is not equal to P(C) = 0.37. Thus, C and Y are not independent events.