Is the Square Foot of a House Discrete or Continuous

Is the Square Footage of a House Discrete or Continuous.




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the square footage of a house detached or​ continuous? A. The random variable is discrete. The possible values are a equals 1 co

mma ii comma iii comma …. B. The random variable is discrete. The possible values are a greater than 0. C. The random variable is continuous. The possible values are a equals 1 comma 2 comma three comma …. D. The random variable is continuous. The possible values are a greater than 0.

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reply:



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Answer:

The random variable is continuous. The possible values are a greater than 0.

Step-by-step explanation:

We have to identify if "Square Footage of a house" is a discrete variable or a random variable. For this first nosotros need to understand the departure betwixt both type of variables.

Discrete Variable:

A detached variable can just have
specific value
e.g. number of people in a hotel which tin can have simply whole number values like 15, 43, 155 etc. A discrete variable is
counted. Examples are: Number of people, number of books etc

Continuous Variable:

A continuous variable can take
all the values
within its specific range. For instance, weight of a person. Weight can have whatsoever value greater than 0. Weight can exist in decimals, can exist in integers. A continuous variable is always
measured.

The given variable: "Square Footage of a firm" can take
whatsoever value greater than 0,
there is no limit to it. "Foursquare Footage of a firm" is always
measured.

Based on this we can conclude that "Square Footage of a business firm" is a Continuous variable and tin take all values greater than 0.

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Answer:

Your answer is 2.

Step-by-stride caption:

The vertex form of the function is
y = (x + eight)² – 71

The vertex is
(-viii , -71)

Step-by-footstep explanation:

The vertex form of the quadratic equation y = ax² + bx + c is

y = a(10 – h)² + k, where

  • (h , k) are the coordinates of the vertex point
  • a, b, c are abiding where a is the leading coefficient of the function (coefficient of x²) , b is the coefficient of x and c is the y-intercept
  • h=\frac{-b}{2a}
  • k is the value of y when ten = h

∵ y = x² + 16x – seven

∵ y = ax² + bx + c


a = 1
,
b = 16
, c  = -7


h=\frac{-b}{2a}


h=\frac{-16}{2(1)}


h = -viii

To observe grand substitute y by k and 10 by -8 in the equation higher up

∵ k is the value of y when 10 = h

∵ h = -eight


k
= (-8)² + 16(-8) – seven =
-71

∵ The vertex class of the quadratic equation is y = a(x – h)² + k

∵ a = 1 , h = -8 , k = -71

∴ y = (i)(x – (-eight))² + (-71)


y = (ten + 8)² – 71

∵ (h , k) are the coordinates of the vertex indicate

∵ h = -8 and k = -71


The vertex is (-8 , -71)

The vertex course of the function is y = (10 + 8)² – 71

The vertex is (-8 , -71)

Learn more than:

Yous tin larn more than about quadratic equation in brainly.com/question/9390381

#LearnwithBrainly

Answer:

vii.8 in

Footstep-by-step explanation:

Given:-

– The dimension of rectangular prism:

(three ten 4 x vi) inches

Find:-

What is the length of the diagonal from the point R to point S, to the nearest tenth of an inch?

Solution:-

– Nosotros will prepare an origin with coordinates ( 0 , 0 , 0 ) at betoken R. So the coordinates of signal S would be ( 3 , 4 , 6 ).

– Then we will utilise the distance betwixt two points formula in cartesian coordinate system:

Altitude =
\sqrt{(x_1 - x_2)^2 + (y_1 - y_2)^2 + (z_1 - z_2)^2}

Where the coordinates of ii points ( x1 , y1 , z1 ) & ( x2 , y2 , z2 ).

– Using R( 0 , 0 , 0 ) & S( iii , 4 , 6 ), the altitude |RS| would be:

|RS| = \sqrt{(0 - 3)^2 + (0 - 4)^2 + (0 - 6)^2}\\\\|RS| = \sqrt{ 9 + 16 + 36}\\\\|RS| = \sqrt{61} = 7.81024

– The distance |RS| to nearest 10th of an inch is =
7.8 in

Does non make sense this question.

Reply:33

Step-past-step explanation:

Add all sides

rogersvourpontow.blogspot.com

Source: https://www.hecet.com/is-the-square-footage-of-a-house-discrete-or-continuous/

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