Suppose that the graph below represents the density function for the times (in weeks) thatCanadians will need to wait before receiving a COVID-19 vaccine, starting today, as predicted by theCanadian goverment.y = p(t)Wait Time t (weeks)3(a) Given that p is a density function, what numerical value should be placed in the pink box?The value in the pink box ismumberunits(b) For each question below, please write your answer into the box. You do not need to explain yourreasoning.i. What fraction of Canadians will receive their vaccine within 2 weeks from today? (Pleasestate your answer in the form of a fraction.).ii. What is the median wait time?iii. Without doing any calculations, how do you expect the mean wait time to compare with themedian? (Please fill in the blank below using the words "greater than", "less than", or"equal to".)weeksI expect the mean wait time to bethe median.iv. According to this model, what is the longest possible time that a Canadian might need towait before receiving the vaccine?weeksv. If you choose a Canadian at random, how long will they most likely wait for the vaccine?weeksvi. Fill in the blank: One third of Canadians will have a wait time longer thanweeks.

"Since you have posted a question B with multiple sub-parts, we will solve first three…

Canadians will need to wait before receiving a COVID-19 vaccine, starting today, as predicted by the Canadian goverment. 5 6 7 Wait Time t (weeks) (a) Given that p is a density function, what mumerical value should be placed in the pink box? The value in the pink bax is umber units (b) For each question below, please write your answer into the box. You do not need to explain your reasoning. i. What fraction of Canadians will receive their vaccine within 2 weeks from today? (Please state your answer in the form of a fraction.). i. What is the median wait time? i. Without doing any caleulations, how do you expect the mean wait time to compare with the median? (Please fill in the blank below using the words "greater than", “less than", or "equal to".) weeks I expect the mean wait time to be the median. iv. According to this model, what is the longest possible time that a Canadian might need to wait before receiving the vaccine? weeks v. If you choose a Canadian at random, how long will they most likely wait for the vaccine? weeks vi. Fill in the blank: One third of Canadians will have a wait time longer than weeks.

Canadians will need to wait before receiving a COVID-19 vaccine, starting today, as predicted by the Canadian goverment. 5 6 7 Wait Time t (weeks) (a) Given that p is a density function, what mumerical value should be placed in the pink box? The value in the pink bax is umber units (b) For each question below, please write your answer into the box. You do not need to explain your reasoning. i. What fraction of Canadians will receive their vaccine within 2 weeks from today? (Please state your answer in the form of a fraction.). i. What is the median wait time? i. Without doing any caleulations, how do you expect the mean wait time to compare with the median? (Please fill in the blank below using the words "greater than", “less than", or "equal to".) weeks I expect the mean wait time to be the median. iv. According to this model, what is the longest possible time that a Canadian might need to wait before receiving the vaccine? weeks v. If you choose a Canadian at random, how long will they most likely wait for the vaccine? weeks vi. Fill in the blank: One third of Canadians will have a wait time longer than weeks.

Functions and Change: A Modeling Approach to College Algebra (MindTap Course List)

6th Edition

ISBN:9781337111348

Author:Bruce Crauder, Benny Evans, Alan Noell

Publisher:Bruce Crauder, Benny Evans, Alan Noell

Chapter5: A Survey Of Other Common Functions

Section5.3: Modeling Data With Power Functions

Problem 3TU

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