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Len [333]
3 years ago
5

Refer to the following distribution of commissions:______. Monthly Commissions Class Frequencies $600 up to $800 3 $800 up to 1,

000 7 $1,000 up to $1,200 11 $1,200 up to $1,400 22 $1,400 up to $1,600 40 $1,600 up to $1,800 24 $1,800 up to $2,000 9 $2,000 up to $2,200 4 For the preceding distribution, what is the midpoint of the class with the greatest frequency?
Mathematics
1 answer:
blsea [12.9K]3 years ago
3 0

Answer:

 the midpoint of the class with the greatest frequency 1500

Step-by-step explanation:

The illustration of the dataset given can be well represented in a table format as shown below.

Class                      Frequency                     Relative Frequency

$600 - $800                   3                              \mathbf{   \dfrac{3}{120} = 0.025}

$800 - $1000                  7                              \mathbf{   \dfrac{7}{120} = 0.059}

$1000 - $1200                11                              \mathbf{   \dfrac{11}{120} = 0.092}

$1200 - $1400                22                             \mathbf{   \dfrac{22}{120} = 0.183}

$1400 - $1600                40                            \mathbf{   \dfrac{40}{120} = 0.333}

$1600 - $1800                 24                            \mathbf{   \dfrac{24}{120} = 0.2}

$1800 - $2000                 9                            \mathbf{   \dfrac{9}{120} = 0.075}

$2000 - $2200                4                             \mathbf{   \dfrac{4}{120} = 0.033}

Total                               120                                           1

Therefore, the midpoint of the class with the greatest frequency is between  $1400 - $1600  since the frequency 40 happens to be the greatest frequency

The midpoint =\dfrac{upper \ limit + \ lower \ limit}{2}

The midpoint =\dfrac{1400+1600}{2}

= 1500

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The population at Bishop High School is 2000 students in 2011. Every year the population decreases by 50 students
Artemon [7]

Answer:

  • Let p be the population at t be the number of years since 2011.  Then, p=2000-50t
  • The projected population of the high school in 2015=1800
  • In <u>2019</u> the population be 1600 students

Step-by-step explanation:

Given: The population at Bishop High School students in 2011 =2000

Also,  Every year the population decreases by 50 students which implies the rate of decrease in population is constant.

So, the function is a linear function.

Let p be the population at t be the number of years since 2011.

Then, p=2000-50t

So at t=0, p=2000

In year 2015, t=4, substitute t=4 in the above equation ,we get

p=2000-50(4)\\\Rightarrow\ p=2000-200\\\Rightarrow\ p=1800

Hence, the projected population of the high school in 2015=1800

Now, put p=1600 in the function , we get

1600=2000-50t\\\Rightarrow50t=2000-1600\\\Rightarrow50t=400\\\Rightarrow\ t=\frac{400}{50}\\\Rightarrow\ t=8

Now, 2011+8=2019

Hence, in <u>2019</u> the population be 1600 students




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