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Ne4ueva [31]
3 years ago
9

What would the area of an actual pool be the scale from the drawing is 3:1000

Mathematics
2 answers:
Nuetrik [128]3 years ago
5 0

Answer: 1250

Step-by-step explanation:

Alex Ar [27]3 years ago
3 0

the complete question in the attached figure

we know

the pool in the drawing is 15x7.5    and the scale is 3/1000

then

if the size in the drawing  is 3----------------------> the actual is 1000

15------------------------------------< X

x=15*1000/3=5000 cms----- > 50 m

and

if the size in the drawing  is 3----------------------> the actual is 1000

7.5------------------------------------< X

x=7.5*1000/3=2500 cm--------> 25 m

the actual area of the pool is 50*25=1250 m²

the answer is 1250 m²

 

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Answer:

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Step-by-step explanation:

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Danielle construct a scale model of a building with a rectangular base her model is 2 inches in length and 1 inch in width the s
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Given:

a.) The scale of the model is 1 in equals 47 ft.

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To be able to determine the actual area of the base, let's first identify the actual dimensions of the base.

We get,

\text{Length: 2 (inches) x }\frac{47\text{ ft.}}{1\text{ (inch)}}\text{ = 2 x }\frac{47\text{ ft.}}{1}\text{ = 94 ft.}\text{Width: 1 (inch) x }\frac{47\text{ ft.}}{1\text{ (inch)}}\text{ = 1 x }\frac{47\text{ ft.}}{1}\text{ = 47 ft.}

Let's now solve for the area of the base, since it is a rectangle, we will be using the formula below:

\text{ Area = L x W ; where L = Length and W = Width}

We get,

\text{ Area = L x W}\text{ = 94 ft. x 47 ft.}\text{ Area = 4,418 ft.}^2

Therefore, the actual area of the base is 4,418 ft.².

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A company produces a 4.56×10 to the third power lightbulbs each week running in scientific notation which is the best estimate o
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We have been given a system of nonlinear equations.

\\y=40x^{2},y=19x+3

In order to solve this system we can first equate the two equations in order to get a quadratic in x.

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Our next step is to bring all the terms on one side.

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Now we have to solve this equation. We can solve it by factoring using the splitting middle term method.

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