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
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The area of this hub cap is about 510.44625 cm².
<h3>What is Area of Circle?</h3>
The area of circle is pi times the square of the radius.
Area of circle =π r²
Circumference (C) = 2π r
80.07 = 2 (3.14) r
76.87/ (2x 3.14) =r
r = 12.75 cm
now, Area be
=π r²
= 3.14*12.5*12.75
=510.44625 cm²
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Answer:
m=-2
Step-by-step explanation:
Take 2 points (0,0) and (-3,6)
m(slope)= m = rise/run = y2 - y1/ x2 - x1
y2-y1= 6-0=6
x2-x1 = -3-0 = -3
m=6/-3 = -2
y=-2x
Easy
remember
(x^m)(x^n)=x^(m+n)
basically add exponens when the base is same
(13^-11)(13^16)(13^-3)(13^4)(13^-5)=
13^(-11+16-3+4-5)=
13^(5-4)=
13^1=13
Got my answer of what....