For a two-sided confidence interval with 18 observations, σx known, and α = 0.10 the (critical) value is:
Group of answer choices
1.282
1.645
1.96
1.333
1.74
2.11
1.345
1.761
2.145
1.356
1.782
2.179
none of these
Solution :
Given that ,
A two-sided confidence interval is
= 0.10
/ 2 = 0.10 / 2 = 0.05
Z
/2
= Z 0.05 = 1.645
Critical value = 1.645
For a two-sided confidence interval with 18 observations, σx known, and α = 0.10 the (critical) value...
For a two-sided confidence interval with 13 observations, σx unknown, and α = 0.20 the (critical) value is:
With 90% confidence interval and n = 15. Find left critical value for Zinterval. Group of answer choices -1.282 -1.645 -1.761 -1.345
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df to.10 0.025 t0.01 to.0ns df Values of ta 3.078 6.314 2.706 31.821 63.657 1886 2.920 4.303 6.965 9.925 1.638 2.353 3.182 .54 5.841 1.533 2.132 2.776 3.747 4.604 0 1.476 2.015 2.5 3.365 4.032 1.440 1.93 2.4473.143 3.707 1.415 1895 2.365 2.998 3.499 1.397 1860 2.306 2.896 3.355 1.383 1833 2.22 2.82 3.250 1.372 1.812 .282.764 3.169 1.363 1.796 2.20 2.718 3.106 1.356 1.782 2.179 2.68 3.055 1.350 77 2.160 2.650 3.012 1.345 76 2.145 2.624 2.977 10 10...
df o.10 0.05 e.025 to.01 0.005 df Values of ta 3.078 6.314 12.706 31.821 63.657 1.886 2.920 4.303 6.965 9.925 1.638 2.353 3.182 4.54 5.84 1.533 2.132 2.776 3.747 4.604 0 1476 2.015 2.57 3.365 4.032 1.440 1.943 2.447 3.143 3.707 1.415 1895 2.365 2.998 3.499 1.397 1860 2.306 2.896 3.355 1.383 1833 2.262 2.82 3.250 1.372 1.812 .228 2.764 3.169 1.363 796 .20 2.718 3.106 1.356 1.782 2.179 2.68 3.055 1.350 177 2.160 2.650 3.012 1.345 1.76 2.145 2.624...
please help with question 4
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