1. Find the critical​ values, t0​, to test the claim that μ1=μ2. Two samples are randomly selected and come from populations that are normal. The sample statistics are given below. Assume that σ21≠σ22. Use α=0.05.  n1=​25, n2=​30, x1=17​, x2=15​, s1=​1.5, s2=1.9   2. Find the critical​ value(s) for the type of​ t-test with level of significance α and sample size n. H0​: μ≥​20, α=0.05​, n=10   3. Test the claim about the

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1. Find the critical​ values, t0​, to test the claim that μ1=μ2. Two samples are randomly selected and come from populations that are normal. The sample statistics are given below. Assume that σ21≠σ22. Use α=0.05.  n1=​25, n2=​30, x1=17​, x2=15​, s1=​1.5, s2=1.9
 
2. Find the critical​ value(s) for the type of​ t-test with level of significance α and sample size n. H0​: μ≥​20, α=0.05​, n=10
 
3. Test the claim about the population mean μ at the level of significance α. Assume the population is normally distributed.​Claim: μ>23​; α=​0.05; σ=1.2   Sample​ statistics: x=23.3​, n=50. 
     A. Reject H0. There is enough evidence at the​ 5% level of significance to support the claim.
   B. Fail to reject H0. There is not enough evidence at the​ 5% level of significance to support the claim.
   C. There is not enough information to decide.
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