Math  /  Data & Statistics

QuestionHomework: Topic F. 5 Homework Question 2, 12.5.27 HW Score: 85.71%85.71 \%. 12 of 14 points Points: 0 of 1 Save
Question list Question 1 Question 2
Use the standard normal table to find the specified area To the right of z=1.08z=1.08 Click here to view page 1 of the standard normal table. Click here to view page 2 of the standard normal table.
The area to the right of z=1.08z=1.08 is \square \square.
Area under a normal curve to the left of zz (page 1 \begin{tabular}{|cccccccccc|c||} \hline \multicolumn{8}{|c|}{ Table of Areas to the Left of z\boldsymbol{z} When z\boldsymbol{z} Is Negative } \\ \hline z\boldsymbol{z} & .00 & .01 & .02 & .03 & .04 & .05 & .06 & .07 & .08\mathbf{. 0 8} & .09 \\ \hline-3.4 & .0003 & .0003 & .0003 & .0003 & .0003 & .0003 & .0003 & .0003 & .0003 & .0002 \\ -3.3 & .0005 & .0005 & .0005 & .0004 & .0004 & .0004 & .0004 & .0004 & .0004 & .0003 \\ -3.2 & .0007 & .0007 & .0006 & .0006 & .0006 & .0006 & .0006 & .0005 & .0005 & .0005 \\ -3.1 & .0010 & .0009 & .0009 & .0009 & .0008 & .0008 & .0008 & .0008 & .0007 & .0007 \\ -3.0 & .0013 & .0013 & .0013 & .0012 & .0012 & .0011 & .0011 & .0011 & .0010 & .0010 \\ -2.9 & .0019 & .0018 & .0018 & .0017 & .0016 & .0016 & .0015 & .0015 & .0014 & .0014 \\ -2.8 & .0026 & .0025 & .0024 & .0023 & .0023 & .0022 & .0021 & .0021 & .0020 & .0019 \\ -2.7 & .0035 & .0034 & .0033 & .0032 & .0031 & .0030 & .0029 & .0028 & .0027 & .0026 \\ -2.6 & .0047 & .0045 & .0044 & .0043 & .0041 & .0040 & .0039 & .0038 & .0037 & .0036 \\ -2.5 & .0062 & .0060 & .0059 & .0057 & .0055 & .0054 & .0052 & .0051 & .0049 & .0048 \\ -2.4 & .0082 & .0080 & .0078 & .0075 & .0073 & .0071 & .0069 & .0068 & .0066 & .0064 \\ \hline \end{tabular}
Area under a normal curve to the left of zz ( pp e
Table of Areas to the Left of zz When zz Is Positive \begin{tabular}{|c|c|c|c|c|c|c|c|c|c|} \hline zz & . 00 & 01 & .02 & .03 & .04 & . 05 & . 16 & . 07 & . 08 \\ \hline 0.0 & 5000 & 5040 & 5080 & 5120 & 5160 & . 5199 & . 5239 & 5279 & 5319 \\ \hline 0.1 & . 5398 & . 5438 & 5478 & 5517 & . 5557 & 5596 & . 5636 & . 5675 & . 5714 \\ \hline 0.2 & .5793 & . 5832 & 5871 & 5910 & . 5948 & . 5987 & . 6026 & . 6064 & . 6103 \\ \hline 0.3 & 6179 & 6217 & . 6255 & 6293 & 6331 & . 6368 & . 6406 & . 6443 & . 6480 \\ \hline 0.4 & 6554 & . 6591 & . 6628 & 6664 & . 6700 & .6736 & . 6772 & .6808 & . 6844 \\ \hline 0.5 & 6915 & 6950 & 6985 & 7019 & . 7054 & . 7088 & 7123 & 7157 & .7190 \\ \hline 0.6 & . 7257 & . 7291 & 7324 & 7357 & 7389 & . 7422 & . 7454 & 7486 & . 7517 \\ \hline 0.7 & . 7580 & . 7611 & 7642 & 7673 & 7704 & 7734 & . 7764 & 7794 & 7823 \\ \hline 0.8 & 7881 & .7910 & 7939 & 7967 & 7995 & .8023 & 8051 & . 8078 & .8106 \\ \hline 0.9 & 8159 & .8186 & 8212 & 8238 & 8264 & 8289 & . 8315 & .8340 & 8365 \\ \hline 1.0 & . 8413 & .8438 & 8461 & 8485 & 8508 & 8531 & 8554 & . 8577 & .8599 \\ \hline 11 & skad & sans & 8686 & 8708 & 8729 & 8719 & 8770 & 8790 & 8810 \\ \hline \end{tabular}

Studdy Solution

STEP 1

1. We are using the standard normal distribution table to find areas under the curve.
2. The table provides the area to the left of a given z z -score.
3. We need to find the area to the right of z=1.08 z = 1.08 .

STEP 2

1. Find the area to the left of z=1.08 z = 1.08 using the standard normal table.
2. Calculate the area to the right of z=1.08 z = 1.08 .

STEP 3

Look up the value for z=1.08 z = 1.08 in the standard normal distribution table. The table shows the area to the left of z z .
From the table, the area to the left of z=1.08 z = 1.08 is:
0.8599 0.8599

STEP 4

To find the area to the right of z=1.08 z = 1.08 , subtract the area to the left from 1.
Area to the right=10.8599=0.1401 \text{Area to the right} = 1 - 0.8599 = 0.1401
The area to the right of z=1.08 z = 1.08 is:
0.1401 \boxed{0.1401}

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