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where b is the error in the gyro measurement of the body-frame inertialib relative angular rate. From eqn. (2.57), the vector n is de ned as in n in ( + ie ) cos( ) = + ie ) sin( ) ( (10.51)
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The solution set is X = {3/2, 7/2, 0, 5/3}. The multiplicity of each root is the same as the power to which its binomial is raised in the original equation. Therefore, the root x = 3/2 has multiplicity 2, the root x = 7/2 has multiplicity 2, the root x = 0 has multiplicity 3, and the root x = 5/3 has multiplicity 5. The degree of the original equation is the sum of the exponents attached to the factors, which is 2 + 2 +3 + 5 = 12. 6. Here s the original binomial factor equation once again, for reference: (x + 4)(2x 8)2(x/3 + 12)3 = 0 Let s set each binomial equal to 0, and then solve the resulting first-degree equations. Those equations are x+4=0 2x 8 = 0 x/3 + 12 = 0 The solution to the first of these is x = 4. The solution to the second is x = 4. To solve the third equation, we can subtract 12 from each side and then multiply through by 3, obtaining x = 36. The roots of the original equation are therefore x = 4 or x=4 or x = 36
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DEFICIT TEST
Cervical Spondylosis (See Chap. 44)
Attestation
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