Population growth in the U. S. between 1950 and 2000, in millions, can be represented by the function \large f\left(t\right)=150e^{\left(0.013t\ right)} where t is the number of years since 1950. In part b of question 1, you found the point of intersection between y = f(t) and y = 200. Describe what it means in this situation.

Your Population growth in the U. S. between 1950 and 2000, in millions, can be represented by the function \large f\left(t\right)=150e^{\left(0.013t\ right)} where t is the number of years since 1950.

In part b of question 1, you found the point of intersection between y = f(t) and y = 200. Describe what it means in this situation.

Your

As part of an annual fundraiser to raise money for diabetes research, diane joined a bikeathon. the track she biked on was 1,920 yards long. diane biked 38.5 laps. her sponsors agreed to donate an amount of money for each mile she biked. how many miles did she bike? first fill in the blanks on the left side using the ratios shown. then write your answer. given ratios: 5280ft / 1 mi , 1 mi /5280 ft , 1,920 yards / 1 lap , 1 lap / 1,920 yards , 3 ft / 1 yard , 1 yard / 3 ft. blanks: 38.5 laps / 1 yard x (blank) x (blank) x (blank) = (blank) miles i'm really confused on how to do this, and the explanations aren't exactly . if you could walk me through how to do this, it would be greatly appreciated.

What is the interquartile range of this data set? 2, 5, 9, 11, 18, 30, 42, 48, 55, 73, 81

In a certain city, the hourly wage of workers on temporary employment contracts is normally distributed. the mean is $15 and the standard deviation is $3. what percentage of temporary workers earn less than $12 per hour? a. 6% b. 16% c. 26% d. 36%