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proof of theorem r'(t) x r''(t)

K(t) =

r'(t)3 proof of theorem r'(t) x r''(t)

K(t) =

r'(t)3

Q: If the coefficient of curvature Formula has a mathematical Proof and if yes What is it?

This answer is:

Related answers

proof of theorem r'(t) x r''(t)

K(t) =

r'(t)3 proof of theorem r'(t) x r''(t)

K(t) =

r'(t)3

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R/T refers to Road and Track

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The R-T segment is the portion of the EKG tracing from the R wave to the T wave.

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Given T = R + RS

Lateral inversion makes it to be R + RS = T

Taking R as common factor, we get R(1+S) = T

Now dividing by (1+S) both sides, R = T / (1+S)

Hence the solution R = T/(1+S)

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r=0,

Tr-r = 0 = r(T-1), since T != 1, then T-1 is non zero so r must be zero.

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