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Featured researches published by Andrew May.
Archive | 1996
Betty Haines; Roger Haines; Andrew May
When an elastic string, natural length a, modulus of elasticity λ, is stretched by a distance x, the tension in the string is \( T = \lambda \frac{x}{a} \).
Archive | 1996
Betty Haines; Roger Haines; Andrew May
Take many samples, size n, from a population and find their means. The Central Limit Theorem proves that these means form a Normal distribution with mean μ (that of the population) and standard deviation \( \frac{\sigma }{{\sqrt n }} \) (called the standard error):
Archive | 1996
Betty Haines; Roger Haines; Andrew May
Archive | 1996
Betty Haines; Roger Haines; Andrew May
\bar X \sim N\left( {\mu ,\frac{{{\sigma ^2}}}{n}} \right)
Archive | 1996
Betty Haines; Roger Haines; Andrew May
Archive | 1996
Betty Haines; Roger Haines; Andrew May
For small samples (n < 30) see Chapter 19.
Archive | 1996
Betty Haines; Roger Haines; Andrew May
If r A and r B are the position vectors of A and B then ṙ A = v A and ṙ B = v B are the velocities of A and B.
Archive | 1996
Betty Haines; Roger Haines; Andrew May
For straight-line motion
Archive | 1996
Betty Haines; Roger Haines; Andrew May
Archive | 1996
Betty Haines; Roger Haines; Andrew May
F = m\ddot x{\kern 1pt} so{\kern 1pt} \ddot x{\kern 1pt} = \frac{F}{m}