QUESTION IMAGE
Question
the following bar graph is the population of the bengal tiger. bengal tiger population chart. based on the data in the graph, which statement is true? a. text, b. text, c. text, d. text
To solve this, we analyze each option using the bar graph (Bengal Tiger Population over years):
- Option A: From 2015 to 2018, the bars (populations) increase each year, so the population grew year - over - year. This is likely true.
- Option B: In 2015, the population is 2226; in 2020, it is 2927. The increase is significant, so “fewer than a fifth” (20% of 2226 ≈ 445, 2226 + 445 = 2671 < 2927) is false. Wait, re - evaluating: Wait, maybe miscalculation. Wait, 2226 to 2927: (2927 - 2226)/2226 ≈ 0.315, so more than a fifth. So B is false? Wait, no, the question is which statement is true. Wait, let's re - check the options (assuming labels: 2015: ~2226, 2017: ~2500, 2018: ~2750, 2020: ~2927, 2023: ~2500? Wait, the last bar (2023) is shorter than 2020.
- Option C: 2023 population (shorter bar) is less than 2017? No, 2017 is ~2500, 2023 is ~2500? Wait, maybe the graph: 2015 (blue): 2226, 2017 (orange): 2500, 2018 (red): 2750, 2020 (black): 2927, 2023 (red): ~2500. So 2023 is less than 2020 but more than 2017? No, 2017 is 2500, 2023 is ~2500? Maybe the correct analysis:
- Option D: Between 2020 and 2023, the bar (population) decreases (from 2927 to ~2500), so it is a decrease, not a significant increase.
Wait, the correct answer is likely A (if the graph shows 2015→2017→2018 as increasing each year). But let's re - check the options. Wait, the original problem's options:
A: “There was an increase in the Bengal Tiger population year over year from 2015 through 2018” – if the bars for 2015, 2017, 2018 are increasing (2226, 2500, 2750), then this is true.
B: “In 2020, fewer than 2500 Bengal Tigers were counted in the population” – 2020 bar is higher than 2500 (2927), so false.
C: “The 2023 Bengal Tiger population was less than the 2017 Bengal Tiger population” – 2023 is ~2500, 2017 is 2500 (or higher? If 2017 is 2500 and 2023 is 2500, no; if 2017 is 2500 and 2023 is lower, but the graph shows 2023 bar as same or higher? Wait, maybe the graph: 2015:2226, 2017:2500, 2018:2750, 2020:2927, 2023:2500. So 2023 (2500) is equal to 2017 (2500) or less? If 2017 is 2500 and 2023 is 2500, then C is false.
D: “There was a significant increase in the Bengal Tiger population between 2020 and 2023” – 2020 is 2927, 2023 is 2500 (decrease), so false.
So the true statement is A.
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A. There was an increase in the Bengal Tiger population year over year from 2015 through 2018