Given that,
null, H0: Ud = 0
alternate, H1: Ud != 0
level of significance, α = 0.05
from standard normal table, two tailed t α/2 =3.182
since our test is two-tailed
reject Ho, if to < -3.182 OR if to > 3.182
we use Test Statistic
to= d/ (S/√n)
where
value of S^2 = [ ∑ di^2 – ( ∑ di )^2 / n ] / ( n-1 ) )
d = ( Xi-Yi)/n) = 0.225
We have d = 0.225
pooled variance = calculate value of Sd= √S^2 = sqrt [
5.17-(0.9^2/4 ] / 3 = 1.287
to = d/ (S/√n) = 0.35
critical Value
the value of |t α| with n-1 = 3 d.f is 3.182
we got |t o| = 0.35 & |t α| =3.182
make Decision
hence Value of |to | < | t α | and here we do not reject
Ho
p-value :two tailed ( double the one tail ) - Ha : ( p != 0.3497 )
= 0.7497
hence value of p0.05 < 0.7497,here we do not reject Ho
ANSWERS
---------------
null, H0: Ud = 0
alternate, H1: Ud != 0
test statistic: 0.35
critical value: reject Ho, if to < -3.182 OR if to >
3.182
decision: Do not Reject Ho
p-value: 0.7497
we do not have enough evidence to support the claim that difference
of means between before exposure and after exposure.
35.
mean difference of before and after exposure is 0.225*4 =0.9
36.
Confidence Interval
CI = d ± t a/2 * (Sd/ Sqrt(n))
Where,
d = ∑ di/n
Sd = Sqrt( ∑ di^2 – ( ∑ di )^2 / n ] / ( n-1 ) )
a = 1 - (Confidence Level/100)
ta/2 = t-table value
CI = Confidence Interval
d = ( ∑ di/n ) =0.899999999999999/4=0.225
Pooled Sd( Sd )= Sqrt [ 5.17- (0.9^2/4 ] / 3 = 1.287
Confidence Interval = [ 0.225 ± t a/2 ( 0.743/ Sqrt ( 4) ) ]
= [ 0.225 - 3.182 * (0.643) , 0.225 + 3.182 * (0.643) ]
= [ -1.822 , 2.272 ]
standard error = 0.643
38.
p-value: 0.7497
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