Answer:
0.4114
0.0006
0.1091
0.1957
Step-by-step explanation:
<u>Given: </u>
p = 0.7 n = 10
We need to determine the probabilities using table , which contains the CUMULATIVE probabilities P(X
x).
a. The probability is given in the row with n = 10 (subsection x = 3) and in the column with p = 0.7 of table:
P(X
3) = 0.4114
b. Complement rule:
P( not A) = 1 - P(A)
Determine the probability given in the row with n = 10 (subsection x = 10) and in the column with p = 0.7 of table:
P(X
10) = 0.9994
Use the complement rule to determine the probability:
P(X > 10) = 1 - P(X
10) = 1 - 0.9994 = 0.0006
c. Determine the probability given in the row with n = 10 (subsection x = 5 and x = 6) and in the column with p = 0.7 of table:
P(X
5) = 0.8042
P(X
6) = 0.9133
The probability at X = 6 is then the difference of the cumulative probabilities:
P(X = 6) = P(X
6) - P(X
5) = 0.9133 — 0.8042 = 0.1091
d. Determine the probability given in the row with n = 10 (subsection x = 5 and x = 11) and in the column with p = 0.7 of table:
P(X
5) = 0.8042
P(X
11) = 0.9999
The probability at 6
X
11 is then the difference between the corresponding cumulative probabilities:
P(6
X
11) = P(X
11) - P(X
5) = 0.9999 — 0.8042 = 0.1957
Answer:
12 small and 7 large
Step-by-step explanation:
x = small y = large
4x + 10y = 115
Answer:
B. 6.025
Step-by-step explanation:
6.025 has 4 numbers 10.059 has five numbers so move the decimal place of 6.025 and add one 0
60.250
5 is in the fourth place value of both now
= 100 ( 1 + 3/100 ) ^ 25
= 209.377793
= 209.4



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Answer: 3y = 2(x - 5)--------------------------------------------------------