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mdngndntbdnbd

04.08.2019 •

English

What is the adverb in those bracelets can be seen everywhere

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Ответ:

penaabel1492

16.03.2022

English

I think it is can be because can be is describing where the bracelets can be seen and an adverb can also describe where one thing is, but im not sure though. :/

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Ответ:

edgartorres5123

26.10.2020

English

E. cm to 200 Km

F. in to 100 mi

G. cm to 1,000 Km

Step-by-step explanation:

Verify each case

case A) in to mi

In this part the scale is equal to

$\frac{1}{1}\frac{in}{mi}$

Convert the actual dimensions of Kansas to the model dimensions on a map and compare with the dimensions of the page of the book

By proportion

$\frac{1}{1}\frac{in}{mi}=\frac{x}{210}\frac{in}{mi}\\ \\x=210\ in$

$\frac{1}{1}\frac{in}{mi}=\frac{x}{410}\frac{in}{mi}\\ \\x=410\ in$

The dimensions of Kansas on a map is greater than the dimensions of the page

therefore

case A) is not the solution

case B) cm to Km

In this part the scale is equal to

$\frac{1}{1}\frac{cm}{Km}$

Convert the dimensions of the book to cm

$1\ in=2.54\ cm$

$5\ in=5*2.54=12.70\ cm$

$8\ in=8*2.54=20.32\ cm$

Convert the actual dimensions of Kansas to Km

$1\ mi=1.609344\ Km$

$210\ mi=210*1.609344=337.96\ Km$

$410\ mi=410*1.609344=659.83\ Km$

Convert the actual dimensions of Kansas to the model dimensions on a map and compare with the dimensions of the page of the book

By proportion

$\frac{1}{1}\frac{cm}{km}=\frac{x}{337.96}\frac{cm}{km}\\ \\x=337.96\ cm$

$\frac{1}{1}\frac{cm}{km}=\frac{x}{659.83}\frac{cm}{km}\\ \\x=659.83\ cm$

The dimensions of Kansas on a map is greater than the dimensions of the page

therefore

case B) is not the solution

case C) in to mi

In this part the scale is equal to

$\frac{1}{10}\frac{in}{mi}$

Convert the actual dimensions of Kansas to the model dimensions on a map and compare with the dimensions of the page of the book

By proportion

$\frac{1}{10}\frac{in}{mi}=\frac{x}{210}\frac{in}{mi}\\ \\x=210/10=21\ in$

$\frac{1}{10}\frac{in}{mi}=\frac{x}{410}\frac{in}{mi}\\ \\x=410/10=41\ in$

The dimensions of Kansas on a map is greater than the dimensions of the page

therefore

case C) is not the solution

case D) ft to 100 mi

In this part the scale is equal to

$\frac{1}{100}\frac{ft}{mi}$

Convert the dimensions of the book to ft

$1\ ft=12\ in$

$5\ in=5/12=0.42\ ft$

$8\ in=8/12=0.67\ ft$

Convert the actual dimensions of Kansas to the model dimensions on a map and compare with the dimensions of the page of the book

By proportion

$\frac{1}{100}\frac{ft}{mi}=\frac{x}{210}\frac{ft}{mi}\\ \\x=210/100=2.1\ ft$

$\frac{1}{100}\frac{ft}{mi}=\frac{x}{410}\frac{ft}{mi}\\ \\x=410/100=4.1\ ft$

The dimensions of Kansas on a map is greater than the dimensions of the page

therefore

case D) is not the solution

case E) cm to 200 Km

In this part the scale is equal to

$\frac{1}{200}\frac{cm}{Km}$

Convert the dimensions of the book to cm

$1\ in=2.54\ cm$

$5\ in=5*2.54=12.70\ cm$

$8\ in=8*2.54=20.32\ cm$

Convert the actual dimensions of Kansas to Km

$1\ mi=1.609344\ Km$

$210\ mi=210*1.609344=337.96\ Km$

$410\ mi=410*1.609344=659.83\ Km$

Convert the actual dimensions of Kansas to the model dimensions on a map and compare with the dimensions of the page of the book

By proportion

$\frac{1}{200}\frac{cm}{km}=\frac{x}{337.96}\frac{cm}{km}\\ \\x=337.96/200=1.69\ cm$

$\frac{1}{200}\frac{cm}{km}=\frac{x}{659.83}\frac{cm}{km}\\ \\x=659.83/200=3.30\ cm$

The dimensions of Kansas on a map is less than the dimensions of the page

therefore

case E) could be a scale on the map

case F) in to 100 mi

In this part the scale is equal to

$\frac{1}{100}\frac{in}{mi}$

Convert the actual dimensions of Kansas to the model dimensions on a map and compare with the dimensions of the page of the book

By proportion

$\frac{1}{100}\frac{in}{mi}=\frac{x}{210}\frac{in}{mi}\\ \\x=210/100=2.1\ in$

$\frac{1}{100}\frac{in}{mi}=\frac{x}{410}\frac{in}{mi}\\ \\x=410/100=4.1\ in$

The dimensions of Kansas on a map is less than the dimensions of the page

therefore

case F) could be a scale on the map

case G) cm to 1,000 Km

In this part the scale is equal to

$\frac{1}{1,000}\frac{cm}{Km}$

Convert the dimensions of the book to cm

$1\ in=2.54\ cm$

$5\ in=5*2.54=12.70\ cm$

$8\ in=8*2.54=20.32\ cm$

Convert the actual dimensions of Kansas to Km

$1\ mi=1.609344\ Km$

$210\ mi=210*1.609344=337.96\ Km$

$410\ mi=410*1.609344=659.83\ Km$

Convert the actual dimensions of Kansas to the model dimensions on a map and compare with the dimensions of the page of the book

By proportion

$\frac{1}{1,000}\frac{cm}{km}=\frac{x}{337.96}\frac{cm}{km}\\ \\x=337.96/1,000=0.34\ cm$

$\frac{1}{1,000}\frac{cm}{km}=\frac{x}{659.83}\frac{cm}{km}\\ \\x=659.83/1,000=0.66\ cm$

The dimensions of Kansas on a map is less than the dimensions of the page

therefore

case G) could be a scale on the map

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