a)
Test is two tailed so critical values of z are: -1.96 and 1.96
Excel function used: "=NORMSINV(0.025)" and "=NORMSINV(0.975)"
b)
Test is right tailed so critical value of z is: 1.645
Excel function used: "=NORMSINV(0.95)"
c)
Degree of freedom:
df =n-1=49
The critical value of t are: -2.01 and 2.01
Excel function used: "=TINV(0.05,49)"
d)
Since test is for proportion so z critical value will be used.
Test is right tailed so critical value of z is: 1.28
Excel function used: "=NORMSINV(0.90)"
e)
Here sample size very large sowe can use z-critical value instead of t-critical values.
Test is left tailed so critical value of z is: -1.645
Excel function used: "=NORMSINV(0.05)"
lass: Sta For each of the following situations, find the critical value(s) for z or t....
For each of the following situations, find the critical value(s) for z or t. a) Ho: ρ:0.4 vs. HA: ρ#0.4 at α-0.05 b) Ho: ρ:0.2 vs. HA: ρ > 0.2 at α-o10 c) Ho: μ-20 vs. HA: μ #20 at α-0.10; n-44 d) Ho: ρ-o4 vs. HA: ρ > 0.4 at α-o05; n-340 e) Ho: μ-40 vs. HA: μ < 40 at α-0.10; n-1000 a)The critical value(s) is(are) ▼ (Use a comma to separate answers as needed. Round to two...
very stuck pls help! For each of the following situations, find the critical value(s) for z or t. a) Ho: u = 110 vs. Ha: u# 110 at a = 0.05; n = 51 b) Ho: p = 0.05 vs. Ha:p>0.05 at a = 0.05 c) Ho: p = 0.3 vs. Ha:p*0.3 at a = 0.10 d) Ho: p = 0.5 vs. Ha:p<0.5 at a = 0.10; n = 550 e) Ho: p = 0.9 vs. Ha: p<0.9 at a...
12. For each of the following situations, find the critical value for z a) Hoff 0.05 vs. HA:p > 0.05 at α 0.05. b) Ho:p 0.6 vs. HAip 0.6 at α 0.01. c) Ho:p 0.5 vs. HAP < 0.5 at α 0.01; n 500. d) Ho: 0.2 vs. HA:p < 0.2 at α 0.01 .
for each of the following situations find the critical value(s) for z or t? a) H0: p equals 0.7 vs. HA: p not equals 0.7 at alpha equals 0.01 b) H0: p equals. 0.3 vs. HA: p greater than 0.3 at alpha equals 0.01 c) H0: mu equals. 20 vs. HA: mu not equals 20 at alpha equals 0.01; n equals 30 d) H0: p equals. 0.7 vs. HA: p greater than 0.7 at alpha equals 0.10; n equals 350...
For each of the following situations, find the critical value(s) for z or t. a)H0: rhoρequals=0.30 vs. HA: rhoρnot equals≠0.30 at alphaαequals=0.01 b)H0: rhoρequals=0.20 vs. HA: rhoρgreater than>0.20 at alphaαequals=0.10 c)H0: muμequals=30 vs. HA: muμnot equals≠30 at alphaαequals=0.10 ; n = 47 d)H0: rhoρequals=0.3 vs. HA: rhoρgreater than>0.3 at alphaαequals=0.05 ; n =350 e)H0: muμequals=40 vs. HA: muμless than<40 at alphaαequals=0.10 ; n=1000 a) The critical value(s) is(are) z* equals=2.58,−2.58. (Use a comma to separate answers as needed. Round to...
or each of the following situations, find the critical value(s) for z. a) Ho: p=0.09 vs. Ha:p>0.09 at a = 0.05. b) He: p=0.5 vs. Ha:p*0.5 at a = 0.05. 5) Ho: p=0.8 vs. Ha:p<0.8 at a = 0.025; n = 304. :) Ho: p=0.3 vs. Ha: p<0.3 at a = 0.025. 3) The critical value(s) is (are) z* = 1.64 Round to two decimal places as needed. Use a comma to separate answers as needed.) b) The critical value(s)...
Determine the critical values that would be used in testing each of the following null hypotheses using the classical approach. (Give your answers correct to three decimal places.) (a) Ho: ρ = 0 vs. Ha: ρ ≠ 0, with n = 18 and α = 0.05 (smaller value) (larger value) (b) Ho: ρ = 0 vs. Ha: ρ > 0, with n = 32 and α = 0.01 (c) Ho: ρ = 0 vs. Ha: ρ < 0, with n...
Determine the critical values that would be used in testing each of the following null hypotheses using the classical approach. (Give your answers correct to three decimal places.) (a) Ho: ρ = 0 vs. Ha: ρ ≠ 0, with n = 18 and α = 0.05 (smaller value) (larger value) (b) Ho: ρ = 0 vs. Ha: ρ > 0, with n = 32 and α = 0.01 (c) Ho: ρ = 0 vs. Ha: ρ < 0, with n...
Determine the appropriate critical value(s) for each of the following tests concerning the population mean: а.НА: μ > 1 1, n = 13, σ = 10.5, α = 0.05 b. HA: μ#22, n-24, s-34.52, α 0.02 c. HA: μ关30, n= 38, σ-34.524 α= 0.20 d. HA: μ <46; data: 13.4, 16.2, 42.9, 22.3, 18.8; α-o.10 e.HA : x > 14, n-24, σ-10.3
Find the p-value for each of these situations. Be sure to take into account whether the test is left sided, right sided, or two sided Note that when testing the value of a single population mean (rather than a difference in means), degrees of freedom are df-n-1. Round all answers to three decimal places t-statistic 2.92 p-value df 64 t-statistic1.82 p-value df 10 t-statistic 2.15 p-value d. H0: μ 837 Ha: μ > 837 n 128 t-statistic 2.21 p-value e....