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shtirl [24]
3 years ago
11

Previous loan payments of $376 is what type of variable? A. Numerical, continuous, ratio B. Categorical, nominal C. Numerical, d

iscrete, interval D. Numerical, continuous, interval E. Categorical, ordinal F. Numerical, discrete, ratio
Mathematics
1 answer:
ch4aika [34]3 years ago
4 0

Answer:

F. Numerical, discrete, ratio

Step-by-step explanation:

Data can be classified into two large categories:

  1. categorical X
  2. numerical ✔

Since this data refers to an exact number, $376, it is numerical data.

Numerical data can be classified as:

  1. Discrete ✔
  2. Continuous X
  3. Interval X
  4. Ratio ✔

Since the data's values are distinct and separate, it is discrete data. It specifically refers to $376.

Money is measured in ratio scales because a zero $ exists. When you have $0, you have no money.

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Anyone know the area?
Elina [12.6K]
Answer:  The area of the triangle is:  " 8.5 cm² " ; 

                                         or, write as:  " 8\frac{1}{2} cm² " .
_______________________________________________________
Explanation:
_________________________________________________________
The formula {"equation"} for the area of a triangle is:

A = (\frac{1}{2}) * b * h ;
   
in which:  A = area; 
                 b = base;
                 h = [perpendicular] height;
___________________________________
{also, can be written as:  " A = (b * h) / 2 " .}.
______________________________________
Solve for the area, "A" ; by plugging in the known values shown in the figure (image attached):
______________________________________
                             base, "b" = 13 cm ;
[perpendicular] height, "h" =  5 cm ;
______________________________________
A = (b * h) / 2 ;

   = (13 cm * 5 cm) / 2 ; 

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    = 65 cm² / 2 ;

A  = " 8.5 cm² " ; or, write as:  " 8\frac{1}{2} cm² " .
_________________________________________________________
Answer:  " 8.5 cm² " ; or, write as:  " 8\frac{1}{2} cm² " .
_________________________________________________________
The area of the triangle is:  " 8.5 cm² " ; 

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