3) Solve the problem. For large numbers of degrees of freedom, the critical x values can be approximated as follows: =-( z+/2k –1), where k is the number of degrees of freedom and z is the critical value. To find the lower critical value, the negative z-value is used, to find the upper critical value, the positive z-value is used. Use this approximation to estimate the critical value of x in a two-tailed hypothesis test with n= 104 and a= 0.10. . A) x - 85.903 and 122.735 B) x =81.186 and x =128.520 C) x - 80.300 and x = 127.406 D) x - 84.992 and x 121.646

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3) Solve the problem. For large numbers of degrees of freedom, the critical x values can be
approximated as follows: =-(
z+/2k –1), where k is the number of degrees of freedom
and z is the critical value. To find the lower critical value, the negative z-value is used, to find
the upper critical value, the positive z-value is used. Use this approximation to estimate the
critical value of x in a two-tailed hypothesis test with n= 104 and a= 0.10. .
A) x - 85.903 and 122.735
B) x =81.186 and x =128.520
C) x - 80.300 and x = 127.406
D) x - 84.992 and x 121.646
Transcribed Image Text:3) Solve the problem. For large numbers of degrees of freedom, the critical x values can be approximated as follows: =-( z+/2k –1), where k is the number of degrees of freedom and z is the critical value. To find the lower critical value, the negative z-value is used, to find the upper critical value, the positive z-value is used. Use this approximation to estimate the critical value of x in a two-tailed hypothesis test with n= 104 and a= 0.10. . A) x - 85.903 and 122.735 B) x =81.186 and x =128.520 C) x - 80.300 and x = 127.406 D) x - 84.992 and x 121.646
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