Answer:
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
Explanation:
Given : The confidence level = 98 % = 0.98
Then, the significance level =

Then,

sample size : n= 20
Degree of freedom : df = n-1= 19
Now, using Chi-square distribution table , we have
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Check value for df = 19 and significance level = 0.01
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Also,

Check value for df = 19 and significance level = 0.99

Critical values :
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