The answer I got is wrong

Cumulative Distribution Function, Fizi, of the Standard Normal Distribution Table OIN 05120 04230 0.5719 04517 0 5741 0.1417 07019 0713 0.7157 07190 0724 07101 07134 07432 ONN 0.7416 07617 0.71-49 0.7102 n.A 13010 ORIM in nAIRI nAIRE n.ARI 1 1 I PARA name OR730 1.2 n.anis 14 14 Frilim 04015 n.0554 1 0571 1.ama 1.0719 0.0751 09761 10772 0.98 12 1.aR17 21 22 04571 0.9851 0.9134 0491 09911 24 14921 04931 0.9942 04941 0.9962 09904 0.9060 1.0970 1.9072 0.9073 0.9074 28 10977 0. 9OF7 1.0973 0.9070 0.9070 0.0981 0.0987 0. 9184 0.9085 30 10988 0.9089 0.9040 0.0900 0. 9092 10902 0. 9092 0.0902 0.0903 32 04949 04914 09094 0.9945 0.9945 Cumulative Distribution Function, Fim), of the Standard Normal Distribution TableAtown has 500 real estate agents. The mean value of the properties sold in a year by these agents is $T00,000, and the standard deviation is $350,000. A random sample of 100 agents is selected, and the value of the properties they sold in a year is recorded. a. What is the standard error of the sample mean? b. What is the probability that the sample mean exceeds $130,000? c. What is the probability that the sample mean exceeds $BT1,000? d. What is the probability that the sample mean is between $68?,000 and $714,000? 5 Click on the icon to view the standard normal table. a. The standard eer of the sample mean is 31,336'. (Round to the nearest integer as needed.) b. The probability that the sample mean exceeds $130,000 is 0.1692'. (Round to four decimal places as needed.) c. The probability that the sample mean exceeds $671,000 is 0.?963 _ (Round to four decimal places as needed}