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Vladimir [108]
3 years ago
9

Which three examples best describe how geometry can be used in the field of aeronautics?

Mathematics
1 answer:
mihalych1998 [28]3 years ago
5 0

The examples that describe some of the applications of <u><em>geometry</em></u> in <em>aeronautics</em> are:

A. designing a <u>new</u> aircraft

B. describing the <u>flight path</u> between take off and landing

D.<u> navigating</u> between two locations

<em>Aeronautics</em> is a field that deals with designing, functioning and uses of <u>aircraft</u> in air transportation system which include <em>aeroplanes, helicopters, jets</em> etc.

Geometry is a topic that deals with lines, angles, planes, coordinates, points etc, thus its <u>importance</u> to aeronautics. Thus, its various applications as this field is concerned can not be over-emphasized.

In the giving question, the examples that best describe how <em>geometry</em> can be use in <em>aeronautics</em> are:

  • A. designing a new aircraft
  • B. describing the flight path between take off and landing
  • D. navigating between two locations

Visit: brainly.com/question/20402437

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2L+2W=

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Step-by-step explanation:

(1 + cos θ + sin θ) / (1 + cos θ − sin θ)

Multiply by the reciprocal:

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Distribute and simplify:

(1 + cos θ + sin θ)² / (1 + 2 cos θ + cos² θ − sin² θ)

[ 1 + 2 (cos θ + sin θ) + (cos θ + sin θ)² ] / (1 + 2 cos θ + cos² θ − sin² θ)

(1 + 2 cos θ + 2 sin θ + cos² θ + 2 sin θ cos θ + sin² θ) / (1 + 2 cos θ + cos² θ − sin² θ)

Use Pythagorean identity:

(2 + 2 cos θ + 2 sin θ + 2 sin θ cos θ) / (sin² θ + cos² θ + 2 cos θ + cos² θ − sin² θ)

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Factor:

(1 + cos θ + sin θ (1 + cos θ)) / (cos θ (1 + cos θ))

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jasenka [17]

Answer:

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Step-by-step explanation:

we know that

<u>The Triangle Inequality Theorem</u>. states that the sum of the lengths of any two sides of a triangle is greater than the length of the third side

Let

x -----> the possible lengths of the third side

Applying the Inequality Theorem

1) 12+8 > x

20 > x

Rewrite

x < 20 in

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x> 12-8

x > 4 in

therefore

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The possible lengths of the third side is all real numbers greater than 4 inches and less than 20 inches

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Answer:

v= 141.37

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