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Llana [10]
2 years ago
15

Verbal scale uses a representative fraction to describe the ratio between the map and the real world

Mathematics
1 answer:
NNADVOKAT [17]2 years ago
3 0

Verbal scale uses a representative fraction to describe the ratio between the map and the real world is a "true" statement.

<h3>What is verbal scale/expression?</h3>

A verbal scale is also known as a "word statement" or a "scale expression," and it is one of the possibilities for entering "scale text" in the ArcGIS software.

It is presented as a relationship between map distance and ground distance that is stated in common units that both parties can agree upon.

Uses of the verbal scale:

  • Verbal scales are widely employed on large-scale maps and planning documents, most frequently by civil engineers, just like representative fractions.
  • On some smaller-scale maps, you can discover them, although not as frequently as you can with representative fractions.
  • The verbal scales have already been calculated in some common map scales, so you might utilize those.
  • The best treatment of verbal scales and the other scale indications may be found in Map Use by Kimerling, Muehrcke, and Muehrcke.

To know more about the verbal expression(scale), here

brainly.com/question/95862

#SPJ4

The complete question is-

Verbal scale uses a representative fraction to describe the ratio between the map and the real world.(True/False).

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Un observador se encuentra en un faro al pie de un acantilado a 687m sobre el nivel del mar, desde este punto observa un barco c
maks197457 [2]

La distancia entre el barco y la base del acantilado es 291.61 metros.

<h3>¿Como calcular la distancia?</h3>

Podemos pensar en esta situacion como en un triangulo rectangulo. Uno de los catetos mide 687 metros, que es la altura del acantilado.

Y conocemos el angulo al que ese cateto es adjacente, que mide 23 grados.

La distancia entre la base del acantilado y el barco será el otro cateto del triangulo rectangulo.

Entonces podemos usar la relación:

tan(a) = (cateto opuesto)/(cateto adjacente)

Reemplazando lo que sabemos:

tan(23°) = D/687m

tan(23°)*687m = D = 291.61m

La distancia entre el barco y la base del acantilado es 291.61 metros.

Sí quieres aprender más sobre triangulos rectangulos:

brainly.com/question/2217700

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