Therefore, the probability that two or three plants emerged from treated seeds is

MATLAB: An Introduction with Applications
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Chapter1: Starting With Matlab
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Use the numbers given in step 8 to find the probability in step 9.

Step 8
Refer to the formula below for the probability of exactly k successes in a random sample of size n.
CMCn-k
N
Cn
P(x = k)
have n = 4
Recall that P(x = k) the probability of k successes is written P(x = k). The number of successes for P(x = 2) is k = 2
=
P(x = k)
Step 9
Refer to the formula below.
4
=
N - M
CMC-k
C^
N
6
-C₂°C₂°
C22
CA
12
+
N - M
We have determined N = 12, M = 6, n = 4, and k = 2 for P(x = 2) and k = 3 for P(x = 3). The remaining values needed are N - M and n - k.
Substitute the values from the previous step into the hypergeometric probability formula, or use technology. Round your final answer to four decimal places.
P(2 ≤ x ≤ 3) = P(x = 2) + P(x = 3)
6,
C3°C₁
C₁
12
6
2
Therefore, the probability that two or three plants emerged from treated seeds is
The number of successes for P(x = 3) is k = 3
Since we are given that four plants emerged, we
Transcribed Image Text:Step 8 Refer to the formula below for the probability of exactly k successes in a random sample of size n. CMCn-k N Cn P(x = k) have n = 4 Recall that P(x = k) the probability of k successes is written P(x = k). The number of successes for P(x = 2) is k = 2 = P(x = k) Step 9 Refer to the formula below. 4 = N - M CMC-k C^ N 6 -C₂°C₂° C22 CA 12 + N - M We have determined N = 12, M = 6, n = 4, and k = 2 for P(x = 2) and k = 3 for P(x = 3). The remaining values needed are N - M and n - k. Substitute the values from the previous step into the hypergeometric probability formula, or use technology. Round your final answer to four decimal places. P(2 ≤ x ≤ 3) = P(x = 2) + P(x = 3) 6, C3°C₁ C₁ 12 6 2 Therefore, the probability that two or three plants emerged from treated seeds is The number of successes for P(x = 3) is k = 3 Since we are given that four plants emerged, we
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