General Binomial 2 k PMF CDF 0.282430 0.28243 1 0.376573 0.65900 2 0.230128 0.88913 0.085233 0.97436 4 0.021308 0.99567 0.003788 0.99946 0.000491 0.99995 7 0.000047 1.00000 8 0.000003 1.00000 0.000000...

General Binomial 2<br>k<br>PMF<br>CDF<br>0.282430<br>0.28243<br>1<br>0.376573<br>0.65900<br>2<br>0.230128<br>0.88913<br>0.085233<br>0.97436<br>4<br>0.021308<br>0.99567<br>0.003788<br>0.99946<br>0.000491<br>0.99995<br>7<br>0.000047<br>1.00000<br>8<br>0.000003<br>1.00000<br>0.000000<br>1.00000<br>10<br>0.000000<br>1.00000<br>11<br>0.000000<br>1.00000<br>12<br>0.000000<br>1.00000<br>1. At how many successes in the sample can we reasonably assume a treatment effect?<br>5.<br>00<br>9,<br>

Extracted text: General Binomial 2 k PMF CDF 0.282430 0.28243 1 0.376573 0.65900 2 0.230128 0.88913 0.085233 0.97436 4 0.021308 0.99567 0.003788 0.99946 0.000491 0.99995 7 0.000047 1.00000 8 0.000003 1.00000 0.000000 1.00000 10 0.000000 1.00000 11 0.000000 1.00000 12 0.000000 1.00000 1. At how many successes in the sample can we reasonably assume a treatment effect? 5. 00 9,

Jun 11, 2022

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General Binomial 2 k PMF CDF 0.282430 0.28243 1 0.376573 0.65900 2 0.230128 0.88913 0.085233 0.97436 4 0.021308 0.99567 0.003788 0.99946 0.000491 0.99995 7 0.000047 1.00000 8 0.000003 1.00000 0.000000...

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