Q2 (Binomial Distribution) 95% of students pass a Statistics exam. A random sample of 10 students is chosen. Calculate the probability that: (a) no students pass the exam (b) at least 3 of the 10 students pass the exam should put the results in sentence in the analysis part [4:01 pm, 29/11/2021] Smile Client: This is how hypothesis testing was taught to us. Before the main conclusion we have to draw out the distribution and plot the Zstat and Zcrit. I can draw this out, just help me with it a bit the Zstat is -21.91 and the Zcrit is 1.645 so the test statistic will be far on the negative tail, right? Now on question Q2B, Is there a possibility that you complete it without rounding? In 2B you can also add in the result form 2A. 9.765E-14
Q2 (Binomial Distribution)
95% of students pass a Statistics exam. A random sample of 10 students is chosen. Calculate
the probability that:
(a) no students pass the exam
(b) at least 3 of the 10 students pass the exam
should put the results in sentence in the analysis part
[4:01 pm, 29/11/2021] Smile Client: This is how hypothesis testing was taught to us. Before the main conclusion we have to draw out the distribution and plot the Zstat and Zcrit. I can draw this out, just help me with it a bit the Zstat is -21.91 and the Zcrit is 1.645 so the test statistic will be far on the negative tail, right?
Now on question Q2B,
Is there a possibility that you complete it without rounding?
In 2B you can also add in the result form 2A.
9.765E-14
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