In many engineering uses, the value of "g," the acceleration due to gravity, is taken as a constant. However, g is actually dependent upon the distance from the center of the Earth. A more accurate expression for g is: g = g 0 ( R e R e + A ) 2 Here, g 0 is the acceleration of gravity at the surface of the Earth, A is the altitude above the Earth's surface, and R, is the radius of the Earth, approximately 6,380 kilometers [km]. Assume g 0 = 9.8 meters per second squared [m/s 2 ]. If the value of g is 9 meters per second squared [m/s 2 ], what is the altitude in units of miles [mi]?
In many engineering uses, the value of "g," the acceleration due to gravity, is taken as a constant. However, g is actually dependent upon the distance from the center of the Earth. A more accurate expression for g is: g = g 0 ( R e R e + A ) 2 Here, g 0 is the acceleration of gravity at the surface of the Earth, A is the altitude above the Earth's surface, and R, is the radius of the Earth, approximately 6,380 kilometers [km]. Assume g 0 = 9.8 meters per second squared [m/s 2 ]. If the value of g is 9 meters per second squared [m/s 2 ], what is the altitude in units of miles [mi]?
Solution Summary: The author calculates the altitude (A) above the earth's surface in units of miles, 173.699. The acceleration due to gravity is 9 meters per second squared.
In many engineering uses, the value of "g," the acceleration due to gravity, is taken as a constant. However, g is actually dependent upon the distance from the center of the Earth. A more accurate expression for g is:
g
=
g
0
(
R
e
R
e
+
A
)
2
Here, g0 is the acceleration of gravity at the surface of the Earth, A is the altitude above the Earth's surface, and R, is the radius of the Earth, approximately 6,380 kilometers [km]. Assume g0 = 9.8 meters per second squared [m/s2]. If the value of g is 9 meters per second squared [m/s2], what is the altitude in units of miles [mi]?
Q1/ A vertical, circular gate with water on one side as shown. Determine
the total resultant force acting on the gate and the location of the center of
pressure, use water specific weight 9.81 kN/m³
1 m
4 m
I need handwritten solution with sketches for each
Given answers to be: i) 14.65 kN; 6.16 kN; 8.46 kN ii) 8.63 kN; 9.88 kN iii) Bearing 6315 for B1 & B2, or Bearing 6215 for B1
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