Let Q(x, y) be the predicate "If x < y then x2 < y2," with domain for both x and y being R, the set of all real numbers. (a) When x = −2 and y = 1, is Q(x, y) true or false? The hypothesis of Q(−2, 1) is ---Select--- , which is ---Select--- . The conclusion is ---Select--- , which is ---Select--- . Thus Q(−2, 1) is a conditional statement with a ---Select--- hypothesis and a ---Select--- conclusion. So Q(−2, 1) is ---Select--- . (b) Give values different from those in part (a) for which Q(x, y) has the same truth value as in part (a). (x, y) = (c) When x = 3 and y = 8, is Q(x, y) true or false? The hypothesis of Q(3, 8) is ---Select--- , which is ---Select--- . The conclusion is ---Select--- , which is ---Select--- . Thus Q(3, 8) is a conditional statement with a ---Select--- hypothesis and a ---Select--- conclusion. So Q(3, 8) is ---Select--- . (d) Give values different from those in part (c) for which Q(x, y) has the same truth values as in part (c). (x, y) =