Part 3 of 4(c) Determine whether to reject Ho.(Choose one)Part: 3 / 4Part 4 of 4the null hypothesis Ho.(d) State a conclusion.There (Choose one)XŚenough evidence to conclude that the proportion of patch users is greater among European-Americans.×Ś Quit smoking: A recent study reported that in a sample of 234 European-American HIV-positive smokers, 105 of them had used a nicotine patch to try to quitsmoking, and in a sample of 81 Hispanic-American HIV-positive smokers, 25 had used a nicotine patch. Can you conclude that the proportion of patch users isgreater among European-Americans? Let p₁ denote the proportion of European-Americans who used the patch. Use the a=0.01 level of significance.Part 1 of 4(a) State the appropriate null and alternate hypotheses.Ho: P₁(Choose one) ▼ P₂H₁: P₁(Choose one)P2This is a(Choose one) test.Part 2 of 4(b) Find the P-value. Round the answer to four decimal places.P-value=XSŚ

sample size(n1) =234x1=105sample size(n2) =81x2=25significance level (α)=0.01sample proportion (p^1)=x1n1=105234=0.4487179487sample proportion (p^2)=x2n2=2581=0.3086419753Let p1 denote the proportion of European-Americans who used the patchClaim is that the proportion of patch users is greater among European-AmericansThe null and alternative hypothesis isH0:p1=p2H1:p1>p2This is right tailedPooled proportion()=x1+x2n1+n2=0.4126984127=1-=1-0.4126984127=0.5873015873Test statistic(z)=p^1−p^2p¯q¯(1n1+1n2)z=z=2.20704823P-value:-P(z>2.20704823)=1-P(z<2.20704823)=0.0137 (from excel formula)P-value=0.0137P-value is greater than significance level()=0.01. Hence we,Fail to reject the null hypothesis H0There is not enough evidence to conclude that the proportion of patch users is greater among European-Americansa)The null and alternative hypothesis isH0:p1=p2H1:p1>p2This is right tailedb)P-value=0.0137c)Fail to reject the null hypothesis H0d)There is not enough evidence to conclude that the proportion of patch users is greater among European-Americans