Will give brainliest! the function pw=230(1.1)^w represents the number of specialty items produced at the old factory w weeks after a change in management. the graph represents the number of specialty items produced at the new factory during the same time period. find and compare the growth rates in the weekly number of specialty items produced at each factory. show your work.

solution:

slope between two points ,

1. growth rate of the factory from starting week to first week = slope between zero week to first week

              =

2. growth rate of the factory from first week to second week= slope between first week to second week

              =

3. growth rate of the factory from second week to third   week= slope between second week to third week

              =

4. growth rate of the factory from third week to fourth week= slope between third week to fourth week

              =

5.   growth rate of the factory from fourth week to fifth week= slope between fourth week to fifth week

              =

6. growth rate of the factory from fifth week to sixth week= slope between fifth week to sixth week

              =

7.   growth rate of the factory from sixth week to seventh week= slope between fifth week to sixth week

              =

→→as you can see from the graph , the function p(w)=230(1.1)^w which represents the number of specialty items produced at the old factory w weeks after a change in management is an increasing function.

→→→as you can see from the growth rate which is calculated above, in each week , productivity of specialty items is increasing apart from fourth week to fifth week.  

6/20

step-by-step explanation: