The per capita consumption of bottled water was 7 gallons in 1990 and has been increasing...
The annual per capita consumption of bottled water was 30.3 gallons. Assume that the per capita consumption of bottled water is approximately normally distributed with a mean of 30.3 and a standard deviation of 10 gallons. a. What is the probability that someone consumed more than 40 gallons of bottled water? b. What is the probability that someone consumed between 20 and 30 gallons of bottled water? c. What is the probability that someone consumed less than 20 gallons of...
- You may assume that the per capita consumption of bottled water is approx. normally distributed with a mean of 32.1 and a standard deviation of 11 gallons. Answer the following: a. What is the probability that someone consumes exactly 15 gallons of water? b. What is the probability that someone consumed between 30 and 40 gallons of water? c. 99.5% of people consumed less than how many gallons of water?
1. In 2018, the average water consumption per capita in Inland X for the year was 93.5 gallons. Assume that the water consumption per capita in Inland X follows a normal and symmetrical distribution with a mean of 93.5 gallons and a standard deviation of 12 gallons. Find the following:a. 90% of the people in Inland X consumed more than how many gallons of water?
The rate of change of the annual per capita consumption of Doritos is given by ct) pounds per year, tyears = c(t) pounds per year 0.2+ 0.15+ 0.1+ 0.05 12 14 6 8 10 t years since 1990 Find the change in the per capita consumption of Doritos between 1990 and 2004. 2.2 pounds 1.8 pounds 0.15 pounds 1.5 pounds
In 2008, the per capita consumption of soft drinks in Country A was reported to be 19.48 gallons. Assume that the per capita consumption of soft drinks in Country A is approximately normally distributed, with a mean of 19.48 gallons and a standard deviation of 5 gallons. Complete parts (a) through (d) belovw a. What is the probability that someone in Country A consumed more than 14 gallons of soft drinks in 2008? The probability is (Round to four decimal...
In 2008, the per capita consumption of soft drinks in Country A was reported to be 17.93 gallons. Assume that the per capita consumption of soft drinks in Country A is approximately normally distributed, with a mean of 17.93 gallons and a standard deviation of 4 gallons. Complete parts (a) through (d) below. a. What is the probability that someone in Country A consumed more than 12 gallons of soft drinks in 2008? The probability is (Round to four decimal...
In 2008, the per capita consumption of soft drinks in Country A was reported to be 18.51 gallons. Assume that the per capita consumption of soft drinks in Country A is approximately normally distributed, with a mean of 18.51 gallons and a standard deviation of 5 gallons. Complete parts (a) through (d) below. a. What is the probability that someone in Country A consumed more than 13 gallons of soft drinks in 2008? (Round to four decimal places as needed.)...
In 2008, the per capita consumption of soft drinks in Country A was reported to be 19.04 gallons. Assume that the per capita consumption of soft drinks in Country A is approximately normally distributed, with a mean of 19.04 gallons and a standard deviation of 5 gallons. Complete parts (a) through (d) below. a. What is the probability that someone in Country A consumed more than 11 gallons of soft drinks in 2008? (Round to four decimal places as needed.)...
Table on the right shows the per capita consumption of ice cream and eggs for selected years since 1980. Complete parts (A) Per Capita Consumption and (B) of Ice Cream and Eggs Ice Eggs Year cream (number) (pounds) 1980 17.3 266 1985 17.4 251 1990 15.4 231 1995 15.5 229 2000 16.9 247 2005 15.1 252 20101 14.2 242 (A) Let x represent the number of years since 1980 and find a cubic regression polynomial for the per capita consumption...
Table on the right shows the per capita consumption of ice cream and eggs for selected years since 1980. Per Capita Consumption Complete parts (A) and (B). of Ice Cream and Eggs Ice Eggs Year cream (number) (pounds 1980 16.5 266 1985 17.8 251 1990 16.3 231 1995 15.1 229 200g 16.4 247 2005 13.6 | 252 2010 12. 8 242 (A) Let x represent the number of years since 1980 and find a cubic regression polynomial for the per...