By Cliff Matthews
This can be a vital convenient advisor containing helpful modern details usually wanted through the scholar or training engineer.
Covering all points of plane, either mounted wing and rotary craft, this notebook offers easy access to beneficial aeronautical engineering information and resources of data for additional in-depth information.
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Additional info for Aeronautical Engineer's Data Book
Scalar product of two vectors, V1·V2 V1·V2 = |V1||V2|cos Vector product of two vectors, V1 ϫ V2 V1 ϫ V2|=|V1||V2|sin where is the angle between V1 and V2. Derivatives of vectors dB dA d ᎏᎏ (A · B) = A · ᎏᎏ + B · ᎏᎏ dt dt dt de If e(t) is a unit vector ᎏᎏ is perpendicular to e: dt de that is e · ᎏᎏ = 0. 8 Differentiation Rules for differentiation: y, u and v are functions of x; a, b, c and n are constants. du dv d ᎏᎏ (au ± bv) = a ᎏᎏ ± b ᎏᎏ dx dx dx d (uv) dv du ᎏᎏ = u ᎏᎏ + v ᎏᎏ dx dx dx d u 1 du u dv ᎏᎏ ᎏᎏ = ᎏᎏ ᎏᎏ – ᎏᎏ2 ᎏᎏ dx v v dx v dx �� 32 Aeronautical Engineer’s Data Book � � du d d 1 n du ᎏᎏ (un) = nun–1 ᎏᎏ, ᎏᎏ ᎏᎏn = – ᎏn+1 ᎏ ᎏᎏ d x dx dx dx u u du dx dx ᎏᎏ = 1 ᎏᎏ, if ᎏᎏ ≠ 0 dx du du / du d ᎏᎏ f (u) = f’(u) ᎏᎏ dx dx d ᎏᎏ dx � f(t)dt = f(x) d ᎏᎏ dx � f(t)dt = – f(x) d ᎏᎏ dx � f(x, t)dt = d ᎏᎏ dx � f(x, t)dt = x a b x b � b a a v ∂f ᎏᎏ dt ∂x � dv ∂f ᎏᎏ dt + f (x, v) ᎏᎏ dx v ∂x du – f (x, u) ᎏᎏ dx u u Higher derivatives � � d2 y d dy Second derivatives = ᎏᎏ ᎏᎏ = ᎏᎏ dx2 dx dx = f"(x) = y" � � + f'(u) ᎏddxᎏu du d2 ᎏᎏ2 f(u) = f "(u) ᎏᎏ dx dx 2 2 2 Derivatives of exponentials and logarithms d ᎏᎏ (ax + b)n = na(ax + b)n–1 dx d ᎏᎏ eax = aeax dx 1 d ᎏᎏ ln ax = ᎏᎏ, x dx ax > 0 Fundamental dimensions and units 33 du d ᎏᎏ au = au ln a ᎏᎏ dx dx d 1 du ᎏᎏ loga u = loga e ᎏᎏ ᎏᎏ dx u dx Derivatives of trigonometric functions in radians d ᎏᎏ sin x = cos x, dx d ᎏᎏ cos x = – sin x dx d ᎏᎏ tan x = sec2 x = 1 + tan2 x dx d ᎏᎏ cot x = –cosec2x dx d sin x ᎏᎏ sec x = ᎏᎏ = sec x tan x dx cos2 x d cos x ᎏᎏ cosec x = – ᎏᎏ = – cosec x cot x dx sin2 x d d ᎏᎏ arcsin x = – ᎏᎏ arccos x dx dx 1 = ᎏᎏ for angles in the (1 – x2)1/2 first quadrant.
Eigenvector. Total lateral velocity. Lateral component of steady equilibrium velocity. Lateral velocity component referred to datum- path earth axes. Steady equilibrium velocity. Fin volume ratio. Resultant speed. Stalling speed. Tailplane volume ratio. Eigenvector matrix. Normal velocity perturbation. Wing loading. Downwash velocity. Total nomal velocity. Weight. Normal component of steady equilibrium velocity. Normal velocity component referred to datum- path earth axes. 4 Continued x x X y yB y Y z z Z Longitudinal co-ordinate in axis system.
A1n A2n ... Ann 38 Aeronautical Engineer’s Data Book Singular matrix A square matrix is singular if the determinant of its coefficients is zero. The inverse of a matrix If A is a non-singular matrix of order (n ϫ n) then its inverse is denoted by A–1 such that AA–1 = I = A–1 A. adj (A) A–1 = ᎏᎏ ∆ = det (A) ∆ Aij = cofactor of aij � � � � a11 a12 a21 a22 . If A = . . an1 an2 ... a1n A11 A21 ... An1 ... a2n A12 A22 ... An2 1 ... . ... –1 A = ᎏᎏ ... . ... ∆ ... . ... ... ann A1n A2n ...
Aeronautical Engineer's Data Book by Cliff Matthews