A supplier for the automobile industry manufactures car and truck frames at two different plants. How many hours should each plant be scheduled to operate to exactly fill each of the orders in the right table? The production rates (in frames per hour) for each plant are given in the left table. Orders

Solve the compound inequality. \[ 3 y+3>-6 \text { or } 4 y+6 \geq 22 \] Write the solution in interval notation. If there is no solution, enter \( \varnothing \).

16. The function \( d(x)=1375-110 x \) represents the distance (in miles) a high-speed train is from its destination after \( x \) hours. (Section 3.3 ) a. How far is the train from its destination after 8 hours?

\( lim\frac{f(\times )}{\times } \)

(6) Every 4 days, milk goes on sale ar the grocery store. Every 7 days, eggs go on sale. How often are both milk and eggs on sale? Solution:

Determine whether the underlined numerical value is a parameter or a statistic. Explain your reasoning. In a poll of a sample of 12,000 adults in a certain city, \( 12 \% \) said they left for work before 6 a.m. Choose the correct answer below. A. Statistic, because the data set of a sample of 12,000 adults in a city is a sample. B. Parameter, because the data set of all adults in a city is a population. C. Parameter, because the data set of a sample of 12,000 adults in a city is a population. D. Es. Statistic, because the data set of all adults in a city is a sample. F. Statistic, because the data set of a sample of 12,000 adults in a city is a population. G. Parameter, because the data set of all adults in a city is a sample. H. Parameter, because the data set of a sample of 12,000 adults in a city is a sample.