14) The set of all whole numbers greater than 6 and less than 10 D) 17,8,9, 10 C

Question

14) The set of all whole numbers greater than 6 and less than 10 D) 17,8,9, 10 C) 16,7,8,9 A)(6,7,8,9, 101 B)(7,8,9] 15) lxlx is a natural number multiple of 5] 16) 16) lxlx is a natural number less than-2) A)-1,0,1.J 17) C) 10, 1,2,3,4) A) 11,2,3, 4 B) 10, 1,2,3 B) (winter, spring, summer, fall) D) (winter, summer 18) The set of seasons in a year A) Uanuary, March, June, Septemberl C) lcold, warm, hot, cool 19) 19) The set of the days of the week A) (Tuesday, Thursdayl B) (Sunday, Monday, Tuesday, Wednesday, Thursday, Friday, Sundayl C) (Sunday, Monday, Tuesday, Wednesday, Thursday, Friday, Saturday D) ISaturday, Sundayl 20) Solve the problem. 20) Use the following table, which shows the average price for a new beverage that is served at a coffee chain. Let the 10 selected regions represent the universal set. Use the list to represent the set in roster form Price 7.76 $6.70 C $646 D $5.94 E $434 F $3.66 G $3.31 H $2.79 K $2.31 L $1.58 The set of regions in which the average price for the new beverage is between $3.00 and $4.99. B) IA, B, C, D, H, K, L D) (E, F, G C) (E F G, H) Write the set in set-builder notation. 21) 12) A) (x) C) (x I x is the natural number 2) 21) B) [x I x is a natural number] . D) lx is a constant)

Explanation / Answer

Nevertheless ALL questions will be answered!

14) The set of whole numbers greater than 6 and less than 10 are

B) {7,8,9}

15) {x | x is a natural number and a multiple of 5}

Since x is a natural number, the list begins with 5.

C) {5,10,15......}

16) {x | x is a natural number less than -2}

All natural numbers are greater than 0.

The answer is C) .

17) The set of integers greater than 0 and less than 4

D) {1,2,3}

18) The seasons in a year are:

B) {winter, spring, summer, fall}

19) The set of days of the week are:

C) {Sunday, Monday, Tuesday, Wednesday, Thursday, Friday, Saturday}

20) The set of regions for which the average is between $3.00 and $4.99 is

D) {E, F, G}

21) {2} is the set which includes 2 and no other numbers.

The set-builder notation is

C) {x | x is the natural number 2}

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