Please help me with this section of my lab, thank you!

Part 6: Two-Sample Confidence Intervals K) Calculate a two-sample t95% condence interval for the difference between the mass (9) of tuataras in two locations. You will need to enter the data below into a new spreadsheet in JMP. The data should be formatted into two columns: Weight and Location. Go to \"AnalyzelJFit Y by X", put Location in the X box, Weight in the Y box, and click OK. Select \"t-test" from the drop box at the red triangle to obtain your two-sample Cl. Location A: 510. 773. 840. 505. 765, 780, 235, 790. 440, 435, 815, 460. 690 Location B: 650. 600, 600. 5715.452, 320, 660 Question 13: What is your two-sample condence interval for the tuatara data? L) Use these statements to interpret your two-sample confidence interval in Question 14. To interpret the confidence intervals that you get above, see the textbook section 6.7 for good examples of appropriate language. Consider a confidence interval (upper,lower) for p1 - p2, calculated using 371'72: o If both endpoints are positive:_\"We can be 95% condent that the mean of variable X in population 1 is larger than that for population 2 by an amount that might be as small as lower, with units or as large as upper, with units>>." o If both endpoints are negative:_\"We can be 95% confident that the mean of variable X in population 1 is smaller than that for population 2 by an amount that might be as small as >.\" The 'LL" indicate absolute values. 0 If the interval contains 0: \"We can be population 1 is larger than that for population 2 by as much as upper, with units>>, or smaller by as much as >." Note that this translates into "We are 95% condent that there is no difference between the two population means for variable X (>).\" If you found the confidence interval for E2 - p1, adjust accordingly. Question 14: Interpret your two-sample confidence interval in words using the statements in "L"