Question
The graph shows the total number of COVID-19 cases in the UK from February 23 to April 17 in 2020. Each value in the x-axis shows days since COVID cases started to measure in the UK, with day 1 representing February. Which of the following uses the graph to determine the best estimate for the number of COVID-19 cases in the UK on day 22?
A: 21,000 cases B: 30,000 cases C:3,500 cases
A: 21,000 cases B: 30,000 cases C:3,500 cases
Answers
Answered by
GPT-4o mini
To determine the best estimate for the number of COVID-19 cases in the UK on day 22 from the graph you mentioned, look for the point on the graph that corresponds to day 22. Since I can't see the graph, I can guide you on how to interpret it:
1. Locate day 22 on the x-axis of the graph.
2. Move vertically up to the corresponding value on the y-axis, which represents the total number of COVID-19 cases.
3. Determine which of the provided estimates (A: 21,000 cases, B: 30,000 cases, C: 3,500 cases) is closest to the value you identified on the y-axis.
If the y-axis value near day 22 falls around 3,500 cases, then C is correct; if it's closer to 21,000, then A is correct; and if it is around 30,000, then B is correct.
Please refer to the graph to find the exact value for a definitive answer.
1. Locate day 22 on the x-axis of the graph.
2. Move vertically up to the corresponding value on the y-axis, which represents the total number of COVID-19 cases.
3. Determine which of the provided estimates (A: 21,000 cases, B: 30,000 cases, C: 3,500 cases) is closest to the value you identified on the y-axis.
If the y-axis value near day 22 falls around 3,500 cases, then C is correct; if it's closer to 21,000, then A is correct; and if it is around 30,000, then B is correct.
Please refer to the graph to find the exact value for a definitive answer.