Question 21: a) Find the sum of 2 and 6. b) Calculate the product of 6 and 3. c) Divide 2 by 5. Question 22: a) Represent info on Venn diagram. b) How many guests took both drinks?

Here are the solutions to your questions based on the clearer image: Question 21: a) Find the sum of the values of 2 and 6. Step 1: Add the numbers. 2 + 6 = 8 The sum is 8. b) Calculate the product of the values of 6 and 3. Step 1: Multiply the numbers. 6 × 3 = 18 The product is 18. c) Divide the value of 2 by the value of 5. Step 1: Perform the division. (2)/(5) = 0.4 The result is 0.4. Question 22: a) Represent the information on the Venn diagram. The provided image already contains a Venn diagram with the following labels, which correctly represent the given information: • Universal set N() = 50. • Set for Soda n(S) = 30. • Set for Beer n(B) = 25. • Region for only Soda: 30 - Y. • Region for both (intersection): Y. • Region for only Beer: 25 - Y. • Region for neither (outside circles): 3. b) How many guests took both drinks? Step 1: Use the principle of inclusion-exclusion. The total number of guests is the sum of those who took only soda, only beer, both drinks, and none of the drinks. N() = (only soda) + (only beer) + (both) + (none) 50 = (30 - Y) + (25 - Y) + Y + 3 Step 2: Simplify the equation. 50 = 30 - Y + 25 - Y + Y + 3 50 = (30 + 25 + 3) + (-Y - Y + Y) 50 = 58 - Y Step 3: Solve for Y. Y = 58 - 50 Y = 8 The number of guests who took both drinks is 8. Last free one today — make it count tomorrow, or type /upgrade for unlimited.