Sovi.AI - AI Math Tutor

Scan to solve math questions

QUESTION IMAGE

plot | may 15 | may 30 | june 15 | july 1 | july 15 1 | 1.2 | 3.4 | 6.4…

Question

plot | may 15 | may 30 | june 15 | july 1 | july 15
1 | 1.2 | 3.4 | 6.4 | 10.7 | 8.5
2 | 1.1 | 3.1 | 11.9 | 9.8 | 8.8
3 | 1.2 | 3.5 | 5.5 | 10.1 | 9.2
4 | 1.1 | 3.8 | 6.2 | 9.5 | 8.4
is most likely to be inaccurate or invalid, and why?
plot 1 on july 1, because it shows a sudden increase in height that may not be sustainable for that plant species.
plot 2 on june 15, because the measurement shows a large and unusual increase compared to the other plots and previous values.
plot 4 on may 30, because it shows a faster increase than plot 2 during that same period.
plot 3 on may 15, because the height seems slightly different from the others, which suggests variability in seed quality

Explanation:

Brief Explanations

To determine the most likely inaccurate/invalid data point, we analyze each option:

  • Plot 1 on July 1: While there's an increase, other plots also have increases (e.g., Plot 2 on July 1 is 9.8, Plot 3 is 10.1, Plot 4 is 9.5; Plot 1's 10.7 is within a reasonable range of these).
  • Plot 2 on June 15: Plot 2's value on June 15 is 11.9. Let's check previous and other plots:
  • Previous for Plot 2: May 15 (1.1), May 30 (3.1) – a jump to 11.9.
  • Other plots on June 15: Plot 1 (6.4), Plot 3 (5.5), Plot 4 (6.2). These are much lower (around 5 - 6.5), while Plot 2 is nearly double or more. This is a large, unusual increase compared to others and its own prior values.
  • Plot 4 on May 30: Plot 4's May 30 is 3.8; Plot 2's is 3.1. The difference (0.7) is small, and other plots (Plot 1: 3.4, Plot 3: 3.5) are close, so this isn't an extreme outlier.
  • Plot 3 on May 15: Plot 3's May 15 is 1.2; Plot 1 is 1.2, Plot 2 is 1.1, Plot 4 is 1.1. The difference is minimal (0.1), so this is not an outlier.

The most unusual is Plot 2 on June 15 due to its large, inconsistent increase.

Answer:

B. Plot 2 on June 15, because the measurement shows a large and unusual increase compared to the other plots and previous values.