Notice that the df of F distribution is 3 and 17. The first df is the degree of freedom of k treatment, which is k-1 and second df denotes the degree of freedom of error which is N-k. Thus
k-1=3 so k=4 and N-k=17 so N=17+4 = 21.
Thus Grand N is 21. So option B is correct.
2. Look at the result reported and indicate what was Grand N: F(3, 17)=3.44, p<.05 A...
solve 3.44 by strong induction Statement 3.44. Let a = 1, az = 3, and for each natural number greater than 2 define an = an-1 + an-2. Then an < (7/4)" for all natural numbers n. Statement 3.45. Let aj = 1, a2 = 2, a3 = 3, and define an = an-1 + for all 4 Thong on for all incN
Question 10 1 pts A study reports the following final notation: F(2, 37) = 9.00,p < .05; how many samples were involved in the study? O 2 O 3 37 O 40
A random sample of size n = 2 is taken from the p.d.f f(x) = {1 for 0 ≤ x ≤ 1 and 0 otherwise. Find P(X-bar ≥ 0.9) 3. A random sample of size n = 2 is taken from the p.d.f 1 for 0 < x < 1 f(30 0 otherwise. Find P(X > 0.9)
(3) 5. Suppose that f : D[0, 1] → D[0, 1] is holomorphic, prove that f'(2) < 1/(1 - 121) for all z e D[0,1].
Question 2 2 pt Find P(z<2.35)= Round to 4 decimal places.
please answer its urgent. develop f(z)=(z(z-3)) into a laurent serkes valid for the following domains develop g(z)= 1/((z-1)(z-2)) into a laurent series valid for the following domains develop h(z)= z/((z+1)(z-2)) into a laurent series valid for the following domains 7) 0 < 1 2 -3/ <3 6) 1८11-4/<4 9) 0시레시 10) 0<l2-2시 ) ۵ < ( 2 + ( ( 3 (2) 02 ( 2 -2) 3.
Question 4 2 pts Find P(-1.47< z< 1.79) = places. Round to 4 decimal
Provided N(0, 1) and without using the LSND program, find P( - 2 <3 <0) Provided N(0, 1) and without using the LSND program, find P(Z < 2). Provided N(0, 1) and without using the LSND program, find P(Z <OOR Z > 2). Message instructor about this question Provided N(0, 1) and without using the LSND program, find P(-1<2<3). 0.84 Message instructor about this question
For a standard normal distribution, find: P(0.61 < z < 2.92)
function Ckek osrs4 be a density 4. Let f(x)=3 otherwise Find: i) k = 24] P(-2<x<2)