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...3+3 = 67 .....3√(g(4))^2 = 3√(67^2) = 3(67) =201 .....h(5) = 4(5^2)-1 = 4(25)-

**1**=**99**.....5√(h(5))^3 = 5√(99^3) = 5(99)√99 = 495√99 = 495(3)√11 = 1485√11...1 Answers · Science & Mathematics · 31/03/2015

Well, let's proceed slowly, the reasoning is important to understand for maths analysis basics i will take the good old traditional letters : δ and ε for sigma... so : ε = 0.02 we want to find : δ > 0 and examine : c - δ < x < c + δ, in...

2 Answers · Science & Mathematics · 07/09/2014

...finite geometric series formula, each of the numbers are of form (10^n -

**1**)/**99**for even n > 2. (i) If n is divisible by 4, then 101 divides...3 Answers · Science & Mathematics · 14/08/2014

... can be proven that if probabilty of drawing X in one trial is p = 1/N , and you

**do**N trials, and N becomes very large (i.e. goes towards infinity), then the probability of ...3 Answers · Science & Mathematics · 27/07/2014

...the last term, subtract 1, divide by 3, add 1. For 1 + 4 + 7 + ... + 100: 100 -

**1**=**99**99/3 = 33 33 + 1 = 34 I get 34 terms. Is that correct? ===== ...5 Answers · Science & Mathematics · 15/06/2014

Well, the standard deviation is : the formula is σ for standard deviation: σ = √(var_xi) where : var_xi = mean_of_(xi)^2 - [ mean_of_xi ]^2 mean_of_xi = average of the x_i mean_of_(xi)^2 = average of the x_i^2 so, easy to compute var_xi = mean_of_(xi)^2 - [ mean_of_xi ]^2 refer to my previous answer : the rest is...

1 Answers · Science & Mathematics · 25/05/2014

The mean is

**1**.4631 mm The standard deviation is 0.26482822 or 0.2648 mm (round off to 4 decimal places)1 Answers · Science & Mathematics · 25/05/2014

...x 5x + 2z = 22.93 5x + 2 ( 8.48 – x) = 22. 93 3x + 16.96 = 22. 93 3x = 5. 97 x =

**1**.**99**Then, to get y, I substituted the x in the 1st equation...2 Answers · Science & Mathematics · 13/05/2014

... the formula of *probability* of winning at least once in 100 tries,

**1**- .**99**^100 he is probably thinking of the *expected # of tries...1 Answers · Science & Mathematics · 30/04/2014

.... Similarly, |√x−2|<0∙01 yields

**1**∙**99**<√x<2∙01 and 3∙9601<|x|<...1 Answers · Science & Mathematics · 30/04/2014