Q2 (a) The average daily solar insolation test performed on 8 hours produced the following solar radiation (in W/m2) for single PV solar tracker as in Table Q2. Find a 95% confidence interval for the true average daily solar radiation of the single PV solar tracker panel. 20.66 104.96 39.78 125.33 Table Q2 44.17 105.34 70.61 86.17

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Q2 ABC STATISTIC 

SUBJECT: STATISTIC 

PLEASE ANSWER ASAP

Q2 (a)
(b)
(c)
(ii)
The average daily solar insolation test performed on 8 hours produced the following
solar radiation (in W/m²) for single PV solar tracker as in Table Q2. Find a 95%
confidence interval for the true average daily solar radiation of the single PV solar
tracker panel.
20.66
104.96
(i)
39.78
125.33
Table Q2
44.17
105.34
70.61
86.17
Find the sample size needed for 99% confidence with a margin error within
+10W/m² and +5W/m². Assume that o = 10 as the estimate of standard deviation
in each case. Interpret the relationship between the sample size and the margin of
error.
The average daily solar radiation for PV solar tracker Golden Spiral type design is
80, while the average daily solar radiation for PV solar tracker Angle-oriented type
design is 75. A random sample of 8 and the other sample of 9 solar panels were
observed for both types of solar tracker and give the standard deviations as 5 and 3
respectively.
Construct and interpret a 90% confidence interval for the difference
between the mean solar radiation for these two types of solar tracker,
assuming normal populations with equal variances.
Construct a 95% confidence interval for the true variance for both types of
solar tracker.
Transcribed Image Text:Q2 (a) (b) (c) (ii) The average daily solar insolation test performed on 8 hours produced the following solar radiation (in W/m²) for single PV solar tracker as in Table Q2. Find a 95% confidence interval for the true average daily solar radiation of the single PV solar tracker panel. 20.66 104.96 (i) 39.78 125.33 Table Q2 44.17 105.34 70.61 86.17 Find the sample size needed for 99% confidence with a margin error within +10W/m² and +5W/m². Assume that o = 10 as the estimate of standard deviation in each case. Interpret the relationship between the sample size and the margin of error. The average daily solar radiation for PV solar tracker Golden Spiral type design is 80, while the average daily solar radiation for PV solar tracker Angle-oriented type design is 75. A random sample of 8 and the other sample of 9 solar panels were observed for both types of solar tracker and give the standard deviations as 5 and 3 respectively. Construct and interpret a 90% confidence interval for the difference between the mean solar radiation for these two types of solar tracker, assuming normal populations with equal variances. Construct a 95% confidence interval for the true variance for both types of solar tracker.
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