For n=5 and p=0.13, what is P(X=0)?
Here we have n=5 and p=0.13
Hence X follows Binomial with n=5 and p=0.13
P(X=0)= 0.4984
So required probability is 0.4984
The probability mass function for the discrete random variable X is p(X=0)=0.13; p(X=1)=0.31; p(X=2)=m. What is the expected value of X? Hint: First compute m, then find the expectation of X. Round your answer to the nearest hundredth.
For n 5 and 0.30, what is P(X 0)? P(X 0)(Round to four decimal places as needed.)
7. Find the variance of X, given X ∼ Bin(n = 15, p = 0.13) a. 1.3025 b. 13.05 c. 1.6965 d. 1.95
a. For n= 4 and pi=0.19, what is P(X= 0 )? b. For n= 9 and pi =0.40, what is P(X= 8 )? c. For n= 9 and pi=0.60, what is P(X= 7 )? d. For n=5 and pi =0.89, what is P(X=4)? When n= 4and pi =0.19 , P(X= 0)equalsnothing.
Suppose X is a discrete random variable such that P(X≤1)=0.13P(X≤1)=0.13, P(X≤2)=0.28P(X≤2)=0.28, P(X≤3)=0.43P(X≤3)=0.43, P(X≤4)=0.65P(X≤4)=0.65, P(X≤5)=0.82P(X≤5)=0.82. What is P(2<X<5)P(2<X<5)? Select one: a. 0.22 b. 0.54 c. 0.52 d. 0.69 e. 0.37
Given the Transition Diagram, find P(X(n)=5 |
X(0)=3)
0 4
determine the following probabilites a. for n= 3 and (pie)π = 0.16, what is P(X=0)? b. for n= 10 and (pie)π = 0.40 , what is P(X=9)? c. for n= 10 and (pie)π = 0.60, what is P(X=8)? d. for n= 5 and (pie)π = 0.81, what is P(X=4)?
Determine the following probabilities. a. For n 3 and 0.12, what is P(X- 0)? b. For n-10 and -0.40, what is P(X-9)? C. For n = 10 and π= 0.60, what is P(X= 8)? d. For n = 4 and π= 0.81, what is P(X-3)?
P(X=0)=0.13 P(X=1)=0.17 P(X=2)=0.30 P(X=3)=0.32 P(X=4)=0.08 P(X=4)=0.08 is wrong and , i need help Isabel Briggs Myers was a pioneer in the study of personality types. The personality types are broadly defined according to four main preferences. Do married couples choose similar or different personality types in their mates? The following data give an indication. Similarities and Differences in a Random Sample of 375 Married Couples Number of Similar Preferences Number of Married Couples All four 32 Three 120 Two 112...
If f(x) has the following Taylor series, Σ 5" (x + 2)", (n + 1)(n+2) P=0 find the value of f(2)(-2).