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due to the 36525 daily Earth rotations per year plus the one annual revolution about the sun Relative to inertial frame, the Earth rotational rate vector expressed relative to the ECEF axes is e = [0, 0, 1] ie ie The Earth s geoid is usually approximated as an ellipsoid of revolution about its minor axis A consistent set of Earth shape (ie, ellipsoid) and gravitation model parameters must be used in any given application Therefore, the value for ie in eqn (22) should only be considered as an approximated value Earth shape and gravity models are discussed in Section 23 Due to the Earth rotation, the ECEF frame-of-reference is not an inertial reference frame Two common coordinate systems for the ECEF frame-of-reference are discussed in Section 23

The product should be found first, and then the ratio Then the subtraction should be changed to negative addition, and finally the additions should be done This gives us 6 8 14/2 + 3 = 48 14/2 + 3 = 48 7 + 3 = 48 + ( 7) + 3 = 41 + 3 = 44

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Question 5-7

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The geographic frame is de ned locally, relative to the Earth s geoid The origin of the geographic frame moves with the system and is de ned as the projection of the platform origin P onto the reference ellipsoid, see the left portion of Figure 22 The geographic z-axis points toward the interior of the ellipsoid along the ellipsoid normal The x-axis points toward true north (ie, along the projection of the Earth angular rate vector ie onto the plane orthogonal to the z-axis) The y-axis points east to complete the orthogonal, right-handed rectangular coordinate system Since the origin of the geographic frame travels along with the vehicle, the axes of the frame rotate as the vehicle moves either north or east The rotation rate is discussed in Example 26 Because the geographic frame rotates with respect to inertial space, the geographic frame is not an inertial frame Two additional points are worth speci cally stating First, true north and magnetic north usually are distinct directions Second, as illustrated by the exaggerated ellipse in the left portion of Figure 22, the normal to a reference ellipsoid (approximate Earth geoid) does not pass through the center of the ellipsoid, unless the platform origin P is at the equator or along the Earth spin axis

How can we change the expression in Question 5-6 to indicate that the subtraction should be done first, then the multiplication, then the division, and finally the last addition What will the result be then

x(t) = F(t)x(t) + G(t) (t) y(t) = H(t)x(t) + (t) (61)

Answer 5-7

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which generates the discrete-time equivalent truth model : xk+1 yk = k xk + d (k) = Hk xk + k (62)

We should place an opening parenthesis to the left of the 8 and a closing parenthesis to the right of the 14, like this: 6 (8 14)/2 + 3 Now we ve isolated the subtraction problem so it must be done first We don t need to change it to negative addition in this case, because there s no risk of ambiguity with the subtraction part alone inside the parentheses We proceed like this: 6 (8 14)/2 + 3 = 6 ( 6)/2 + 3 = 36/2 + 3 = 18 + 3 = 15

Question 5-8

The truth model is a high- delity model of the system It may be too complex for use in actual applications In such cases, a reduced-order design 217

.

What does the commutative law tell us about the product of two integers What does the associative law tell us about the product of three integers What do these laws, taken together, allow us to do

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