Math problem | Mathematics homework help


1)  Solve the unevenness beneath.  Write the discerption set using intermission notation and graph the discerption set on a compute method.  If you are typing the taunt, you can resurvey instructions for creating a compute method.

  

2)  Solve the unification unevenness beneath.  Write the discerption set using intermission notation and graph the discerption set on a compute method.  If you are typing the taunt, you can resurvey instructions for creating a compute method from your keyboard unshaken in the Week 3 LEO News.

 

3)  Find at meanest three ordered braces that suffice the subjoined equation and graph the method through them.  You may use the grid granted or imagine your own graph.  Show all labor.

 

 

4)  Find at meanest three ordered braces that suffice the subjoined equation and graph the method through them.  You may use the grid granted or imagine your own graph.  Show all labor.

 

 

5)  Draw the method through the purpose (2, 6) that is congruous to the y-axis.  Write the equation of this method and recite its spring.

 

6) Draw the method through the purpose (-6, 1) that is congruous to the x-axis.  Write the equation of this method and recite its spring.

   

7) Given the methodar equation  , furnish the spring and y-intercept of the method.  Write the spring in simplest fashion and the y-intercept as an ordered brace.  Show all labor beneath.

8)  Given the purposes (-3, 7) and (1, -1):

a)  Find the spring of the method through the purposes.

b)  Write an equation in purpose-spring fashion of the method through the purposes.

c)  Convert the equation to spring-intercept fashion.

d)  Convert the equation to trutination fashion, Ax + By = C, where A, B, and C are integers.

e)  Graph the equation.  You may use the axes granted, or imagine your own graph.

 

9)  Write an equation in purpose-spring fashion of the method through the purpose (-3, 3) vertical to the method delay equation 4x + 3y = 7.

10)  The compute of Starbucks stores in the US in 2005 was 8400.  In 2014, there were 11,500 Starbucks stores in the US.  Let y be the compute of Starbucks stores in the US in the year x, where x = 0 represents the year 2005.  

a) Write a methodar equation in spring-intercept fashion that models the augmentation in the compute of Starbucks stores in the US in stipulations of x.  [Hint: the method must by through the purposes

(0, 8400) and (9, 11500)].

b) Use this equation to forecast the compute of Starbucks stores in the US in the year 2020.

c) Explain what the spring for this method media in the treatment of the height.

End of taunt: gladden bear-in-mind to type and duration the recitement in the box on the primitive page of the taunt.