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When Performing a Hypothesis Test for the Ratio of Two FRF _ { R }

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When performing a hypothesis test for the ratio of two population variances, the upper critical F value is denoted FRF _ { R } The lower critical F value, FLF _ { L } can be found as follows: interchange the degrees of freedom, and then take the reciprocal of the resulting F value found in Table A-5. FRF _ { R } can be denoted Fα/2 and FLF _ { \alpha / 2 } \text { and } F _ { L }
can be denoted F1α/2F _ { 1 - \alpha / 2 }
Find the critical values FL and FRF _ { L } \text { and } F _ { R }
for a two-tailed hypothesis test based on the following values: n1=9, n2 -7 , α=0.05\alpha = 0.05

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