Question

4. Soru = 1133 10 Puan Which of the following is the correct selection for the linear form of the curve $y = ae^{(b\sin x)}$ to determine the $a$ and $b$ values via the least square approximation? A) $Y = A + BX$ where $Y = y$; $X = e^{b\sin x}$; $A = a$; $B = b$ B) $Y = A + BX$ where $Y = \ln y$; $X = \sin x$; $A = \ln a$; $B = b$ C) None of them D) $Y = A + BX$ where $Y = \ln y$; $X = \ln(\sin x)$; $A = \ln a$; $B = \ln b$ E) $Y = A + BX$ where $Y = \ln y$, $X = \sin(\ln x)$; $A = \ln a$; $B = b$

          4. Soru
= 1133
10 Puan
Which of the following is the correct selection for the linear form of the curve $y = ae^{(b\sin x)}$ to determine the $a$ and $b$ values via the least square approximation?
A) $Y = A + BX$ where $Y = y$; $X = e^{b\sin x}$; $A = a$; $B = b$
B) $Y = A + BX$ where $Y = \ln y$; $X = \sin x$; $A = \ln a$; $B = b$
C) None of them
D) $Y = A + BX$ where $Y = \ln y$; $X = \ln(\sin x)$; $A = \ln a$; $B = \ln b$
E) $Y = A + BX$ where $Y = \ln y$, $X = \sin(\ln x)$; $A = \ln a$; $B = b$

4. Soru
= 1133
10 Puan
Which of the following is the correct selection for the linear form of the curve y = ae^(bsin x) to determine the a and b values via the least square approximation?
A) Y = A + BX where Y = y; X = e^bsin x; A = a; B = b
B) Y = A + BX where Y = ln y; X = sin x; A = ln a; B = b
C) None of them
D) Y = A + BX where Y = ln y; X = ln(sin x); A = ln a; B = ln b
E) Y = A + BX where Y = ln y, X = sin(ln x); A = ln a; B = b

Added by Lisa V.

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