Abus arrives every 16 minutes at a bus stop. it is assumed that the waiting time for a particular individual is a random variable with a continuous uniform distribution. (a) what is the probability that the individual waits more than 11 minutes? (b) what is the probability that the individual waits between 4 and 11 minutes?

Titus works at a hotel. part of his job is to keep the complimentary pitcher of water at least half full and always with ice. when he starts his shift, the water level shows 4 gallons, or 128 cups of water. as the shift progresses, he records the level of the water every 10 minutes. after 2 hours, he uses a regression calculator to compute an equation for the decrease in water. his equation is w –0.414t + 129.549, where t is the number of minutes and w is the level of water. according to the equation, after about how many minutes would the water level be less than or equal to 64 cups?

What is the value of x in this triangle? a. 53° b. 62° c. 65° d. 118°

Solve for the equation x. 2x + 22 = 4(x + 3)