Question 1198452
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I found the response from the other tutor hard to follow; and it appears his final Venn diagram does not satisfy the given data....<br>
We are given the following information:
(A) 347 are taking a Math course
(B) 343 are taking a English course
(C) 39 are taking both a Science and a English course
(D) 8 are taking a Math course, a Science course, and a English course
(E) 65 are taking both a Math and a English course
(F) 758 are taking a Science course or a English course
(G) 221 are taking a Math course but not a Science course nor a English course<br>
I'll let you draw the Venn diagram and fill in the numbers in the different regions, using the following sequence of calculations.<br>
(1) Use (D) to show 8 students taking all three courses
(2) Use (C) to show 31 students taking Science and English but not Math
(3) Use (E) to show 57 students taking Math and English but not Science
(4) Use (G) to show 221 students taking only Math
(5) Use (B) to show 247 students taking only English
(6) Use (A) to show 61 students taking Math and Science but not English
(7) Use (F) to show 354 students taking Science only<br>
You now have the numbers for all regions in the Venn diagram, so you can answer the questions that are asked.<br>