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Q. 3.1 The content of liquid detergent bottles is being analyzed. Twelve bottles, randomly selected from the process, are measured, and the results are as

Q. 3.1 The content of liquid detergent bottles is being analyzed. Twelve bottles, randomly selected from the process, are measured, and the results are as follows (in fluid ounces): 16.05, 16.03, 16.02, 16.04, 16.05, 16.01, 16.02, 16.02, 16.03, 16.01, 16.00, 16.07.

a. Calculate the sample average

b. Calculate the same deviation

Q.3 .6 From 3.5 data: 953, 955, 948, 951, 957, 949, 954, 950, 959. Calculate:

  1. Sample median
  2. How much largest temperature could increase without changing the mean?

Q. 3.8 The time to failure in hours of an electronic component subjected to an accelerated life test is shown in Table 3E.1. To accelerate the failure test, the units were tested at an elevated temperature (read down, then across).

Electronic component failure time

127

124

121

118

125

123

136

131

131

120

140

125

124

119

137

133

129

128

125

141

121

133

124

125

142

137

128

140

151

124

129

131

160

142

130

129

125

123

122

126

From Data, calculate:

  1. Sample average and Std deviation
  2. Construct a Histogram
  3. Construct a stem and leaf diagram
  4. Find the sample median and the lower and upper quartiles.

Q. 3.25 From Data in 3.1, Calculate a box plot .

Data: 16.05, 16.03,16.02,16.04,16.05,16.01,16.02,16.02,16.03,16.01,16.00,16.07

Q. 3.51 The tensile strength of a metal part is normally distributed with mean 40 pounds and standard deviation 5 pounds. If 50,000 parts are produced, how many would you expect to fail to meet a minimum specification limit of 35 pounds tensile strength? How many would have a tensile strength in excess of 48 pounds?

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