Suppose the reaction temperature x (in °c) in a certain chemical process has a uniform distribution with a = −6 and b = 6. (a) compute p(x < 0). (b) compute p(−3 < x < 3). (c) compute p(−4 ≤ x ≤ 5). (round your answer to two decimal places.) (d) for k satisfying −6 < k < k + 4 < 6, compute p(k < x < k + 4). (round your answer to two decimal places.)

Cam bought some used books for $4.95. he paid $0.50 each for some books and $0.35 each for the others. he bought fewer than 8 books at each price. how many books did cam buy?

Suppose you are going to graph the data in the table. minutes temperature (°c) 0 -2 1 1 2 3 3 4 4 5 5 -4 6 2 7 -3 what data should be represented on each axis, and what should the axis increments be? x-axis: minutes in increments of 1; y-axis: temperature in increments of 5 x-axis: temperature in increments of 5; y-axis: minutes in increments of 1 x-axis: minutes in increments of 1; y-axis: temperature in increments of 1 x-axis: temperature in increments of 1; y-axis: minutes in increments of 5

If y varies directly as x2 and y=6 when x=6, find the constant of variation.