The accompanying data is on cube compressive strength (MPa) of concrete specimens. 112.1 97.0 92.7 86.0 102.0 99.5 95.8 103.5 89.0 86.9 LAUSE SALT (a) Is it plausible that the compressive strength for this type of concrete is normally distributed? The normal probability plot is acceptably linear, suggesting that a normal population distribution is plausible. The normal probability plot is not acceptably linear, suggesting that a normal population distribution is plausible. O The normal probability plot is acceptably linear, suggesting that a normal population distribution is not plausible. O The normal probability plot is not acceptably linear, suggesting that a normal opulation distribution is not plausible (b) Suppose the concrete will be used for a particular application unless there is strong evidence that true average strength is less than 100 MPa. Should the concrete be used State the appropriate hypotheses. OH:100 H₂H > 100 OHM 100 H₁ = 100 OHH > 100 H-100 OHM 100 H100 Mo=100 H₂ <100 Calculate the test statistic and determine the P-value. (Round your test statistic to two decimal places and your P-value to four decimal places.) t=136 X P-value=

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The accompanying data is on cube compressive strength (MPa) of concrete specimens.
112.1 97.0 92.7 86.0 102.0
99.5 95.8 103.5 89.0 86.9
LAUSE SALT
(a) Is it plausible that the compressive strength for this type of concrete is normally distributed?
The normal probability plot is acceptably linear, suggesting that a normal population distribution is plausible.
O The normal probability plot is not acceptably linear, suggesting that a normal population distribution is plausible.
O The normal probability plot is acceptably linear, suggesting that a normal population distribution is not plausible.
O The normal probability plot is not acceptably linear, suggesting that a normal opulation distribution is not plausible.
(b) Suppose the concrete will be used for a particular application unless there is strong evidence that true average strength is less than 100 MPa. Should the concrete be used
State the appropriate hypotheses.
OH:100
H₂H 100
OHM < 100
H₂ = 100
OHH > 100
H₂=100
OH₂ H = 100
#100
H₂=100
H < 100
Calculate the test statistic and determine the P-value. (Round your test statistic to two decimal places and your P-value to four decimal places.)
t=136
P-value=0
xx
Transcribed Image Text:The accompanying data is on cube compressive strength (MPa) of concrete specimens. 112.1 97.0 92.7 86.0 102.0 99.5 95.8 103.5 89.0 86.9 LAUSE SALT (a) Is it plausible that the compressive strength for this type of concrete is normally distributed? The normal probability plot is acceptably linear, suggesting that a normal population distribution is plausible. O The normal probability plot is not acceptably linear, suggesting that a normal population distribution is plausible. O The normal probability plot is acceptably linear, suggesting that a normal population distribution is not plausible. O The normal probability plot is not acceptably linear, suggesting that a normal opulation distribution is not plausible. (b) Suppose the concrete will be used for a particular application unless there is strong evidence that true average strength is less than 100 MPa. Should the concrete be used State the appropriate hypotheses. OH:100 H₂H 100 OHM < 100 H₂ = 100 OHH > 100 H₂=100 OH₂ H = 100 #100 H₂=100 H < 100 Calculate the test statistic and determine the P-value. (Round your test statistic to two decimal places and your P-value to four decimal places.) t=136 P-value=0 xx
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