The inputted data is:

595,0.3986449930685165 1331,0.9580949918608305 2984,1.893105959449262 638,0.4044296808760394 2028,1.323424289263334 1707,1.05254207239189 2674,1.847408730128936 1079,0.7105599417570079 1176,0.882412079420626 3,-0.05012686554346277 1283,0.7662474998524561 1688,1.075216833369883 1816,1.14373811129376 106,-0.02195564308946152 282,0.1984323517670933 2602,1.644141368187439 1835,1.186721529802063 2000,1.302041673808446 1352,0.9183484733096251 64,0.07641101732503794 2164,1.407832994390268 181,0.02074825509689611 1808,1.123434787021446 904,0.5998817343099944 1401,0.9111241509897632 2724,1.90827003705407 1873,1.273652375123615 1632,1.125937889402212 1199,0.8739963355930215 1217,0.7628573151629922 1644,1.182191230331312 2857,1.854546001827021 1350,0.9746865352111918 2962,2.032686745424923 2726,1.907765551453477 1627,1.011223497000476 30,-0.02977423386351422 2665,1.796775242310322 1457,1.051841430656727 1501,1.071716523782332 2423,1.708039920663756 1969,1.364310586274015 2662,1.85912054308894 523,0.3810573304590627 617,0.4465918465506887 1317,0.8782759060482963 634,0.3286639875617282 1402,0.9258634904542793 1038,0.6574770276391879 1724,1.211284384096601 2359,1.606678839317582 338,0.1368336307166381 2358,1.604506606292419 2658,1.686258099346102 616,0.4138643695240461 2864,1.832778201873269 2189,1.391035384804578 1625,1.038834822634676 2336,1.602213721999261 777,0.5278676708075916 2697,1.781815322037411 553,0.3579276160156111 371,0.1659090526165046 1341,0.9279775435431405 2909,1.934450985900485 2402,1.581913416475189 163,0.1433005245651758 1580,1.125854999174587 2095,1.362844001996027 1777,1.221227801878868 1728,1.226243190607688 1678,1.187485433598486 2389,1.546874733471245 988,0.6081162763646726 2045,1.444794990147098 975,0.6314130099393058 1326,0.8906700103797561 1622,1.111768358627444 1414,0.9295056852139022 1347,0.9837165764999513 1327,0.838029491603257 2289,1.601418197785865 1562,1.126043541439192 1428,0.9704213283609603 2586,1.674684394576458 2170,1.391565734676341 1345,0.8926525414543457 721,0.5406237175449323 249,0.1243277851054208 2602,1.787994100631805 2691,1.806746976776943 951,0.6747428061165005 1407,0.8580748546063608 1092,0.66200712144006 35,0.02989776380116648 629,0.3978828675887389 502,0.2851378926585187 822,0.6335856190356963 2803,1.768757776294389 567,0.3805712769587177

needs to be done in octave. thanks!

The inputted experimental data are then stored in the (nx2) numerical array called data with Counts in the first column and Distance [m] in the second column. Create an Octave program named q04.m to complete the following tasks and show all figures in your report. a) Create a scatter plot of the data, label the axes, and save the plot to a file named scatter.png b) Determine the line of best fit (y = ax + b) using the polyfit function (polyfit(x,y,1)). c) Create a scatter plot of the data which includes the line of best fit, label the axes, add the slope of the line as text on the figure, and save the plot to a file named bestFit.png =