a)
point estimate of mu = 119.2
b)
n = 29000
total amount = 29000 * 119.2 = 3456800
nxbar estimator used
c)
The proportion of all houses that used at least 100 therms, you
could examine the above data and count the number. Then divide it
by the total for the sample, which was 10.
It would be all houses using greater than or equal to 100:
Pi = 8/10 = 4/5
d)
80, 99 , 103 , 109 , 118 , 122 , 125, 138 , 148 , 150
Median is the middle number of data
Median = (118 + 122)/2 = 120
ta) A random sample ot 10 houses in a particular area, each of which is heated...
(a) A random sample of 10 houses in a particular area, each of which is heated with natural gas, is selected and the amount of gas (therms) used during the month of January is determined for each house. The resulting observations are 122, 125, 144, 109, 99, 118, 103, 145, 88, 138. Let u denote the average gas usage during January by all houses in this area. Compute a point estimate of u. therms (b) Suppose there are 23,000 houses...
A random sample of 10 houses heated with natural gas in a particular area is selected, and the amount of gas (in therms) used during the month of January is determined for each house. The resulting observations are as follows. 140 148 112 101 130 79 117 91 96 110 (a) Let μJ denote the average gas usage during January by all houses in this area. Calculate a point estimate of μJ. therms (b) Suppose that 10,000 houses in this area use natural gas for heating. Let τ denote...
A random sample of 10 houses in Big Rapids, each of which is heated with natural gas, is selected and the amount of gas used during the month of January is determined for each house. The resulting observed gas usages are 108, 161, 123, 94, 130, 152, 127, 114, 143, 104. Assume that the usage follows a normal distribution. Let μ denote the average gas usage during January by all houses in this area a. Compute a point estimate of...