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The ratio of the squares of two independent standard normal random variables 1. The ratio of the squares of two independent standard normal random variables is (i) An F- random variable with (1, 1) degree of freedom. (ii) An F- random variable with (n, 1) degree of freedom. (iii) An F- random variable with (1,n) degree of freedom. (iv) None of these 2. If F follow F distribution with (m, n) degrees of freedom then, 1/F follows , (i) t- Distribution with m d.f. (ii) t- distribution with n d.f. (iii) F- distribution with (n, m) d.f. (iv) None of these 3. If ( ) ~ n t t , then as n , t follows, (i) F- distribution with (1,n) d.f. (ii) F- distribution with (n,1) d.f. (iii) N(0,1) (iv) None of these 4. If (5) t ~ t , the value of ‘a’ such that, P(ï€Âa t a) 0.98 is (i) 3.365. (ii) 2.365. (iii) 1.365. (iv) None of these 5. Parameters are (i) Function of sample values (ii) Function of population values (iii) The averages taken from a sample (iv) Function of either a sample or a population values Math Assignment Help, Math Homework help, Math Study Help, Math Course Help
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The ratio of the squares of two independent standard normal random variables
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