{ "key_pair_value_system": true, "answer_rating_count": "", "question_feedback_html": { "html_star": "", "html_star_feedback": "" }, "answer_average_rating_value": "", "answer_date_js": "2024-06-20T21:02:48-04:00", "answer_date": "2024-06-20 21:02:48", "is_docs_available": "", "is_excel_available": "", "is_pdf_available": "", "count_file_available": 0, "main_page": "student_question_view", "question_id": "3365763", "url": "\/study-help\/questions\/1-for-this-question-round-the-answer-to-2-decimal-3365763", "question_creation_date_js": "2024-06-20T21:02:48-04:00", "question_creation_date": "Jun 20, 2024 09:02 PM", "meta_title": "[Solved] 1. For this question, round the answer to | SolutionInn", "meta_description": "Answer of - 1. For this question, round the answer to 2 decimal places: Use the standard normal table to nd the Z-score that corre | SolutionInn", "meta_keywords": "1,question,round,answer,2,decimal,places,standard,normal,table,z-score,corresponds", "question_title_h1": "1. For this question, round the answer to 2 decimal places: Use the standard normal table to nd the Z-score that corresponds to the given", "question_title": "1. For this question, round the answer to 2 decimal places: Use", "question_title_for_js_snippet": "1 For this question, round the answer to 2 decimal places Use the standard normal table to nd the Z score that corresponds to the given percentile 11 the area is not in the table, use the entry closest to the area If the area is halfway between two entries, use the z score halfway between the corresponding z soores If convenient, use technology to nd the z soore P4 Click to view page 1 of the table Click to view page 2 of the table 111e z score that corresponds to P4 is I (Round to two decimal places as needed ) Standard Normal Table (Page 1) 0 09 0 06 0 07 0 06 0 05 0 04 0 03 0 02 0002000030 00030 0003000030000300003000030 00030 00040000400004000040000400004000050 00050 0005000050 0006000060000600006000060 I 00070 00070 00080 0008000080000800009000090 001000010000110 00110 00110001200012000130 00140 0014000150001500016000160 00170 00180 00190 0020000210 00210 00220002300023000240 002500027000280 002900030000310 0032000330 2 6 I 003600037000380 0039000400004100043000440 00480 0049000510 0052000540005500057000590 0064000660006800069000710 007300075000780 00840008700089000910 00940009600099001020 2 2 I01100 01130 01160 01190 01220012500129001320 I 014300146001500 0154001 580 016200166001700 01830 01880 01920 0197002020020700212002170 0233002390 02440 0250002560026200268002740 02940 03010030700314003220032900336003440 0367003750038400392004010 040900418004270 1 6 I 045500465004750 04850049500505005160 05260 055900571005820 0594006060061800630006430 0681006940070800721007350 074900764007780 08230 083800853008690088500901009180 09340 09850 10030 1020010380105601075010930 11120 1 1I 11700 11900 121001230012510127101292013140 13790 14010 14230 14460146901492015150 15390 0 0 I16110 16350166001685017110 173601762017880 18670 18940 19220 19490197702005020330 20610 0 7 I 21480 21770 22050 22360 226602296023270 23580 0 6 I 24510 2483025140254602578026110 2643026760 2775028100 2843028770291202946029810 30150 31210 31560 31920 32280 32640 33000 33360 33720 0 3 I 34830352003557035940 36320 36690 37070 37450 3859038970093503974040130 405204090041290 I 42470 42860 43250 43640 44040 44430 4483045220 0 0 I 46410 46810472104751048010 484004880049200 0 09 0 08 0 07 0 06 0 05 0 04 0 03 0 02 I Standard Normal Table (Page 2) z 0 00 0 01 0 02 0 03 0 04 0 05 0 06 0 07 0 0 1I 53980543805478055170 555705596056360567505 0 2 I 579305832058710 59100 5948059870602606064061 I 61 790 621 70 62 55062930633 1 0 636806406064430 ' I 65540 65910 662806664067000673606772068080 5 I I 69150695006985070190 70540708807123071570 71 I 7257072910 7324073570 738907422074540748507 I 7580076110 76420 76730 770407734077640779407 I I 78810 79100 79390 79670 79950 80230 80510 80780 81 ' I 81 590 81860 82120 82380 82640 82890 831 50 83400 8 1 0 I 84 1 30 84380 8461 0 84850 85080 85310 85540 85770 8 1 1 I 86430 86650 8686087080 87290 874908770087900 8 I 0849088690 8888089070 89250894408962089800 8 ' I 90320 90490 9066090820 9099091150 91 3109147091 I 9192092070922209236092510 9265092790929209 I 93 320 934 50 93 5709370093820939409406094 1 80 ' I 94 5209463094 740948409495095050951 50952509 I 95540 95640 9573095820 95910 9599096080961609 ' I 96410 96490 96560 96640 96710 96780 96860 96930 92' ' I 971 30 971 90 97260 97320 97380 97440 97500 97550 9 I 99970 99970 99970 99970 99970 99970 99970 99970 9' z 0 00 0 01 0 02 0 03 0 04 0 05 0 06 0 07 0 Use the standard normal table to nd the zscore that corresponds to the given percentile It the area is not in the table, use the entry closest to the area If the area is halfway between two entries, use the zscore halfway between the corresponding z scores l1 convenient, use technology to nd the z score P86 Click to View page 1 of the table Click to view page 2 of the table 111e z score that corresponds to P55 is El (Round to two decimal places as needed ) Standard Normal Table (Page 1) 0 00 0 08 0 07 0 00 0 05 0 04 0 03 0 02 3 4 I 00020 00030000300003000030000300003000030 3 3 I 00030 00040000400004000040000400004000050 3 2 I 00050 00050000500006000060000600006000060 3 1 I 00070 0007000080 0008000080000800009000090 3 0 I001000010000110 0011000110 001200012000130 2 0 I 001400014000150001500016000160001 70 00180 2 8 I 001900020000210 00210 00220002300023000240 2 7 I 00260 00270002800029000300003100032000330 2 0 I 0036000370003800039000400004100043000440 2 5 I 004800049000510 0052000540005500057000590 2 4 I 00640 00660006800069000710 007300075000780 2 3 I 00840008700089000910 00940009600099001020 2 2 I 01100011 300116001190 01220 012500129001320 2 1 I 0143001460015000154001 580016200166001700 2 0 I 01830018800192001970020200207002120 021 70 1 0 I 02330 02390 02440 0250002560026200268002740 1 8 I 0294003010 03070 0314003220 032900336003440 1 7 I 0367003750038400392004010 040900418004270 1 8 I 04550 0465004750 04850049500505005160 05260 1 5 I 055900571005820059400606006180 0630006430 1 4 I 06810069400708007210 07350074900764007780 1 3 I 08230 0838008530086900885009010 09180 09340 1 2 I 098501003010200103801056010750 1093 0 11120 1 1I 11700 119001210012300 12510 127101292013140 1 0 I 1379014010142301446014690 1492015150 15390 0 0 I 1611016350 166001685017110 173601762017880 0 8 I 186701 894015220 19490 19770 200502033020610 0 7 I 2148021770 2206022360226602296023270 23580 0 6 I 24510 248302514025460257802611 0 2643026760 0 5 I 2776028100284302877029120 2946029810301 50 0 4 I 312103156031920 3228032640 330003336033720 0 3 I 34830 35200 35570 35940 36320 366903707037450 0 2 I 38590 38970 35360 39740 40130 405204090041290 0 1 I 42470 42860 43250 4364044040444304483045220 0 0 I 46410468104721047610 48010484004880049200 z 0 00 0 01 0 02 0 03 0 04 0 05 0 06 0 07 0 0 0 I 50000504005080051200516005199052390527905 0 1 I 53980543805478055170 555705596056360567505 0 2 I 57930 58320 5871 0 591 00 5948059870602606064061 I 61 790 62170 6255062930631310 63680640606443064 I 6554065910 662806664067000673606772068080 68 I 69150 695006985070190 70540708807123071570 71 I 72570 7291073240 73570 73890 74220745407486075 I 758007611076420 767307704077340776407794078 I 78810 791007939079670799508023080510 8078081 I 81 590 818608212082380826408289003150 8340083 1 0 I 841308438084610 848508508085310855408577085 1 1 I 86430 86650868608708087290874908770087900 88 1 2 I 88490 88690888808907089250 89440896208980089 I 9032090490906609082090990911 50913109147091 I 91 920920709222092 3609251 092650 92 790 92 92093 I 933209345093570937009382093940 94060 9418094 I 945209463094740948409495095050951509525095 I 0554095640957309582095910 95990960809616096 I 96410 96490965609664096710 96780968609693096 1 3 I 971 30 97190 972609732097380 974409750097560 97 2 0 I 97720 97780 978309788097930979809803098080 98 2 1 I 9821008260983009834098380984209846008500 98 2 2 I 98610986409868098710 9875098780988109884098 I 08930989609898099010 9904099060990909911 099 I 99180 992009922099250992709929099310 9932099 I 993809940099410 994309945099460994809949099 I 99530 995509956099570995909960099610 9962099 I 09650996609967099680996909970099710 9972099 I 99740 99750997609977009770997809'979099790 99 L99810 99820998209983099840998409985099850 99 3 0 I 99870 99870998709988099880998909989009890 99 3 1 I 9990099910 9991099910 9992099920999209992099 I 99930 99930 99940 99940 99940 9994099940 99950 99 L99950 9995099950999609996099960999609996099 I 99970 999709997099'97009970999709997099970 9 ' z 0 00 0 01 0 02 0 03 0 04 0 05 0 06 0 07 0 Find the indicated zsoore shown in the graph to the right 111e z soore is I (Round to two decimal places as needed )", "question_description": "\"image\"image\"image

1. For this question, round the answer to 2 decimal places:<\/p>

\"image\"image\"image<\/div><\/div><\/div><\/figure> Use the standard normal table to nd the Z-score that corresponds to the given percentile. 11 the area is not in the table, use the entry closest to the area. If the area is halfway between two entries, use the z-score halfway between the corresponding z-soores. If convenient, use technology to nd the z-soore. P4 Click to view page 1 of the table. Click to view page 2 of the table. 111e z-score that corresponds to P4 is I]. (Round to two decimal places as needed.) Standard Normal Table (Page 1) 0.09 0.06 0.07 0.06 0.05 0.04 0.03 0.02 0002000030.00030.0003000030000300003000030 00030.00040000400004000040000400004000050 . 00050.0005000050.0006000060000600006000060 . I.00070.00070.00080.0008000080000800009000090. 001000010000110.00110.00110001200012000130 00140.0014000150001500016000160.00170.00180. .00190.0020000210.00210.00220002300023000240. . 002500027000280.002900030000310.0032000330. - 2.6 I 003600037000380.0039000400004100043000440. 00480.0049000510.0052000540005500057000590 0064000660006800069000710.007300075000780 . 00840008700089000910.00940009600099001020. -2.2 I01100.01130.01160.01190.01220012500129001320. . I 014300146001500.0154001 580.016200166001700. 01830.01880.01920.0197002020020700212002170 0233002390.02440.0250002560026200268002740 02940.03010030700314003220032900336003440. . 0367003750038400392004010.040900418004270. - 1.6 I 045500465004750.04850049500505005160.05260. 055900571005820.0594006060061800630006430 0681006940070800721007350.074900764007780 08230.083800853008690088500901009180.09340. . 09850.10030.1020010380105601075010930.11120. -1.1I.11700.11900.121001230012510127101292013140. . .13790.14010.14230.14460146901492015150.15390. -0.0 .I16110.16350166001685017110.173601762017880 . .18670.18940.19220.19490197702005020330.20610 - 0.7 I 21480.21770.22050.22360.226602296023270.23580. - 0.6 I .24510.2483025140254602578026110.2643026760. 2775028100.2843028770291202946029810.30150 31210.31560.31920.32280.32640.33000.33360.33720. - 0.3 I 34830352003557035940.36320.36690.37070.37450 . 3859038970093503974040130.405204090041290. . I.42470.42860.43250.43640.44040.44430.4483045220. - 0.0 I .46410.46810472104751048010.484004880049200 0.09 0.08 0.07 0.06 0.05 0.04 0.03 0.02 I Standard Normal Table (Page 2) z 0.00 0.01 0.02 0.03 0.04 0.05 0.06 0.07 0| 0.1I_53980543805478055170.555705596056360567505 0.2 I 579305832058710.59100.5948059870602606064061 . I .61 790.621 70.62 55062930633 1 0.636806406064430. . ' . - I .65540.65910.662806664067000673606772068080.5 I . I .69150695006985070190.70540708807123071570.71 . - I.7257072910.7324073570.738907422074540748507 . I .7580076110.76420.76730.770407734077640779407 I . I .78810 79100. 79390. 79670. 79950. 80230. 80510. 80780. 81 ' I .81 590. 81860. 82120. 82380. 82640. 82890. 831 50 83400. 8 1. 0 I 84.1 30. 84380. 8461 0. 84850. 85080. 85310. 85540. 85770. 8 1.1 I .86430.86650.8686087080.87290.874908770087900.8 . . I 0849088690.8888089070.89250894408962089800.8 ' . I .90320.90490.9066090820.9099091150.91 3109147091 . - I .9192092070922209236092510.9265092790929209 . I .93 320.934 50.93 5709370093820939409406094 1 80. ' . . - I .94 5209463094 740948409495095050951 50952509 . I .95540.95640.9573095820.95910.9599096080961609 : .' I .96410 96490. 96560. 96640. 96710. 96780. 96860. 96930. 92' ' I .971 30 971 90. 97260 97320. 97380 97440. 97500. 97550. 9 . - I [99970 99970. 99970. 99970. 99970. 99970. 99970. 99970. 9' z 0.00 0.01 0.02 0.03 0.04 0.05 0.06 0.07 0| Use the standard normal table to nd the zscore that corresponds to the given percentile. It the area is not in the table, use the entry closest to the area. If the area is halfway between two entries, use the zscore halfway between the corresponding z-scores. l1 convenient, use technology to nd the z-score. P86 Click to View page 1 of the table. Click to view page 2 of the table. 111e z-score that corresponds to P55 is El. (Round to two decimal places as needed.) Standard Normal Table (Page 1) 0.00 0.08 0.07 0.00 0.05 0.04- 0.03 0.02 - 3.4 I .00020.00030000300003000030000300003000030 - 3.3 I .00030.00040000400004000040000400004000050 - 3.2 I .00050.00050000500006000060000600006000060 - 3.1 I .00070.0007000080.0008000080000800009000090 - 3.0 I001000010000110.0011000110.001200012000130 - 2.0 I .001400014000150001500016000160001 70.00180. - 2.8 I 001900020000210.00210.00220002300023000240 - 2.7 I .00260.00270002800029000300003100032000330. - 2.0 I .0036000370003800039000400004100043000440. - 2.5 I 004800049000510.0052000540005500057000590 - 2.4 I .00640.00660006800069000710.007300075000780. - 2.3 I 00840008700089000910.00940009600099001020. - 2.2 I .01100011 300116001190.01220.012500129001320. - 2.1 I 0143001460015000154001 580016200166001700 - 2.0 I .01830018800192001970020200207002120.021 70 - 1.0 I .02330.02390.02440.0250002560026200268002740 - 1.8 I 0294003010.03070.0314003220.032900336003440. - 1.7 I .0367003750038400392004010.040900418004270. - 1.8 I .04550.0465004750.04850049500505005160.05260 - 1.5 I 055900571005820059400606006180.0630006430. - 1.4 I 06810069400708007210.07350074900764007780. - 1.3 I .08230.0838008530086900885009010.09180.09340. - 1.2 I 098501003010200103801056010750.1093 0.11120. -1.1I.11700.119001210012300.12510.127101292013140. - 1.0 I.1379014010142301446014690.1492015150.15390. - 0.0 I.1611016350.166001685017110.173601762017880 - 0.8 I .186701 894015220.19490.19770.200502033020610 - 0.7 I .2148021770.2206022360226602296023270.23580. - 0.6 I .24510.248302514025460257802611 0.2643026760 - 0.5 I .2776028100284302877029120.2946029810301 50 - 0.4 I .312103156031920.3228032640.330003336033720. - 0.3 I .34830.35200.35570.35940.36320.366903707037450 - 0.2 I .38590.38970.35360.39740.40130.405204090041290 - 0.1 I .42470.42860.43250.4364044040444304483045220. - 0.0 I .46410468104721047610.48010484004880049200 z 0.00 0.01 0.02 0.03 0.04 0.05 0.06 0.07 0.- 0.0 I 50000504005080051200516005199052390527905 0.1 I 53980543805478055170.555705596056360567505 0.2 I .57930. 58320. 5871 0.591 00.5948059870602606064061 . I .61 790.62170.6255062930631310.63680640606443064- . I .6554065910.662806664067000673606772068080.68 . I .69150.695006985070190.70540708807123071570.71 .- I .72570.7291073240.73570.73890.74220745407486075 . I 758007611076420.767307704077340776407794078 . I .78810.791007939079670799508023080510.8078081 . I .81 590.818608212082380826408289003150.8340083- 1 .0 I .841308438084610.848508508085310855408577085 1 .1 I .86430.86650868608708087290874908770087900.88- 1 .2 I .88490.88690888808907089250.89440896208980089 . I .9032090490906609082090990911 50913109147091 . I .91 920920709222092 3609251 092650.92 790.92 92093- . I .933209345093570937009382093940.94060.9418094- . - I.945209463094740948409495095050951509525095 . I 0554095640957309582095910.95990960809616096 . I .96410.96490965609664096710.96780968609693096 1 .3 I .971 30.97190.972609732097380.974409750097560.97 2.0 I .97720.97780.978309788097930979809803098080.98- 2.1 I .9821008260983009834098380984209846008500.98- 2.2 I .98610986409868098710.9875098780988109884098 . I 08930989609898099010.9904099060990909911 099 . I .99180.992009922099250992709929099310.9932099 . I 993809940099410.994309945099460994809949099 . - I .99530.995509956099570995909960099610.9962099 . I 09650996609967099680996909970099710.9972099 . I_99740.99750997609977009770997809'979099790.99 . L99810.99820998209983099840998409985099850.99 3.0 I .99870.99870998709988099880998909989009890.99 3.1 I 9990099910.9991099910.9992099920999209992099 . I.99930.99930.99940.99940.99940.9994099940.99950.99 . L99950.9995099950999609996099960999609996099 . I 99970.999709997099'97009970999709997099970.9 ' z 0.00 0.01 0.02 0.03 0.04 0.05 0.06 0.07 0.! Find the indicated zsoore shown in the graph to the right. 111e z-soore is I]. (Round to two decimal places as needed.)", "transcribed_text": "", "related_book": { "title": "Accounting Principles", "isbn": "1119491630, 978-1119491637, 978-0470534793", "edition": "10th Edition", "authors": "Jerry J. Weygandt, Paul D. Kimmel, Donald E. Kieso", "cover_image": "https:\/\/dsd5zvtm8ll6.cloudfront.net\/si.question.images\/book_images\/54.jpg", "uri": "\/textbooks\/accounting-principles-10th-edition-54", "see_more_uri": "" }, "free_related_book": { "isbn": "979-8620618903", "uri": "\/textbooks\/being-my-co-worker-is-the-only-gift-you-need-hr-gift-co-worker-appreciation-1st-edition-979-8620618903-171625", "name": "Being My Co Worker Is The Only Gift You Need Hr Gift Co Worker Appreciation", "edition": "1st Edition" }, "question_posted": "2024-06-20 21:02:48", "see_more_questions_link": "\/study-help\/questions\/sciences-chemistry-2023-March-09", "step_by_step_answer": "The Answer is in the image, click to view ...", "students_also_viewed": [ { "url": "\/what-is-the-benefit-of-requiring-prototype-products-to-be", "description": "What is the benefit of requiring prototype products to be manufactured from the same materials that will be used in production and by the same manufacturing techniques?", "stars": 3 }, { "url": "\/study-help\/college-physics-reasoning\/a-hydroelectric-power-plant-converts-potential-energy-of-water-stored", "description": "A hydroelectric power plant converts potential energy of water stored behind a dam to electrical energy with an efficiency close to 100%. 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