Suppose that y is a random variable with a geometric distribution. show that a y p(y) = ∞ y=1 qy−1 p = 1. b p(y) p(y − 1) = q, for y = 2, 3, . . this ratio is less than 1, implying that the geometric probabilities are monotonically decreasing as a function of y. if y has a geometric distribution, what value of y is the most likely (has the highest probability)?

The description below represents function a and the table represents function b: function a the function is 5 more than 3 times x. function b x y −1 2 0 5 1 8 which statement is correct about the slope and y-intercept of the two functions? (1 point) their slopes are equal but y-intercepts are not equal. their slopes are not equal but y-intercepts are equal. both slopes and y intercepts are equal. neither slopes nor y-intercepts are equal.