Part A: For this one, you have to find the median. So first you would put them in order from least to greatest. After you do that you should get,
TEAM L: 4, 4.8, 9, 9.4, 9.75, 13, 17 TEAM M: 3.2, 6, 6.25, 8, 9.5, 9.7, 14 TEAM N: 1, 4.75, 5.6, 13, 14.5, 19, 20 next go from side to side crossing them out evenly till you get to the number in the center. TEAM L: 9.4 TEAM M: 8 TEAM N: 13 the question asks which team scores more consistently so that would be the team with the highest marking which is team n
so your answer for part A is TEAM N would be awarded the team with the most consistent scoring
part B: you find the average by finding the mean. To find the mean you must add all the numbers up and then divide by how many numbers there are. First we are going to add them up,
TEAM L: 4+17+13+9.4+9+9.7+4.8 = 66.95 TEAM M: 6+14+8+9.7+9.5+6.25+3.2 = 56.65 TEAM N: 1+20+19+13+14.5+4.75+5.6 = 77.85
lastly since all of them consist of 7 numbers, you will divide all the solutions by 7 giving you,
TEAM L: 9.56 (rounded) TEAM M: 8.09 (rounded) TEAM N: 11.12 (rounded)
the question asks which team has the higher average score, therefore TEAM N would be the answer since it consist of the highest number.
so your answer for part B is TEAM N would be awarded the team with the highest average score.
ANSWERS....................
PART A: TEAM N would be awarded the team with the most consistent scoring.
PART B: TEAM N would be awarded the team with the highest average score.
(35 + 47 + 42 + x) / 4 = 50 (124 + x) / 4 = 50....multiply both sides by 4, cancelling the 4 on the left side. 124 + x = 50 * 4 124 + x = 200 x = 200 - 124 x = 76 <===
Each point of intersection between the lines is a solution. When the lines lie on top of each other, there are infinitely many points of intersection, hence ...
n = 40 and it refers to the fact that after delivering 40 newspapers, there will be no paper left in the bag
Step-by-step explanation:
To find the zero, we equate the linear equation to zero
w = 30 - 3n/4
3n/4 = 30
3n = 120
n = 120/3
n = 40
What this mean in this context is that the the bag becomes empty after he has delivered 40 newspapers or we can say that the maximum number of papers the bag can take is 40