Algebra 1

Published by Prentice Hall
ISBN 10: 0133500403
ISBN 13: 978-0-13350-040-0

Chapter 3 - Solving Inequalities - 3-8 Unions and Intersections of Sets - Practice and Problem-Solving Exercises - Page 219: 37

Answer

62 patients represented A Venn diagram can help solve the problem by determining how many patients have A antigens as well as B antigens. The main strategy in completing the Venn diagram is to work backwards and filling in the Venn diagram with what is given.

Work Step by Step

A Venn diagram can help solve the problem by determining how many patients have A antigens as well as B antigens. The main strategy in completing the Venn diagram is to work backwards. We know 10 patients have both the A and B antigens, and we also know 25 patients have the A antigens. $25 - 10 = 15$ 15 patients have only A antigens (and no B antigens). We know 10 patients have both the A and B antigens, and we also know 17 patients have the B antigens. $17- 10 = 7$ 7 patients have only B antigens (and no A antigens). $15 + 10 + 7 + 30 = 62$
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