Given that x is a random Variable witth mean l amd finite vanan ce r2. Givena random sample x,, X2 -- Xn from the X distributien with mean x and Varian ce s? In testing the hypottheses: Ho: l=llo Vs. Heill > lo eified tlo; we reject Ho in faver of Hz if: 8-llo z Zd. for a Spe- funcfion for the test Can be rM) = Pu (x Zlot Zd F/sn) ** The Power given by: approximate Strictly an increasing funcfien of U. (ii) Show that the test described albove has Size difor testing: Ho:lE llo Vs. Hq: el7 Mo (i) Show that the power fun ction ou) is approximate

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Given that x is a random Variable witth mean l amd
finite vanan ce r2. Givena random sample x,, X2 -- Xn
from the X distributien with mean x and Varian ce s?
In testing the hypottheses: Ho: l=llo Vs. Heill > lo
eified tlo; we reject Ho in faver of Hz if: 8-llo z Zd.
for
a Spe-
funcfion for the test Can be
rM) = Pu (x Zlot Zd F/sn)
** The Power given by:
approximate
Strictly an increasing funcfien of U.
(ii) Show that the test described albove has
Size difor testing: Ho:lE llo Vs. Hq: el7 Mo
(i) Show that the power fun ction ou) is
approximate
Transcribed Image Text:Given that x is a random Variable witth mean l amd finite vanan ce r2. Givena random sample x,, X2 -- Xn from the X distributien with mean x and Varian ce s? In testing the hypottheses: Ho: l=llo Vs. Heill > lo eified tlo; we reject Ho in faver of Hz if: 8-llo z Zd. for a Spe- funcfion for the test Can be rM) = Pu (x Zlot Zd F/sn) ** The Power given by: approximate Strictly an increasing funcfien of U. (ii) Show that the test described albove has Size difor testing: Ho:lE llo Vs. Hq: el7 Mo (i) Show that the power fun ction ou) is approximate
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