Of the following, which is closest to the ratio of the
total number of insects in all three colonies in week 8
to the total number of insects at the time of initial
treatment?
A) 2 to 5
B) 1 to 4
C) 3 to 5
D) 1 to 2

Respuesta :

The ratio 2 to 5 is closest to the ratio of the total number of insects in all three colonies in week 8 to the total number of insects at the time of initial treatment.

According to the bar graph,

The total number of insects in all three colonies in week 8 was ≈ 20 + 10 + 50 = 80

The total number of insects at the time of initial treatment (week 0) was ≈80 + 65 + 55 = 200.

The ratio of these approximations is 80 to 200, which is equivalent to 2 to 5.

Therefore, the ratio 2 to 5 is closest to the ratio of the total number of insects in all three colonies in week 8 to the total number of insects at the time of initial treatment.

Choices B, C, and D are incorrect and may result from setting up ratios using weeks other than week 8 and week 0 or from calculation errors.

The question is incomplete. Completed question is given below the answer and bar graph is attached.

Complete question:

Three colonies of insects were each treated with a different pesticide over an 8-week period to test the effectiveness of the three pesticides. Colonies A, B, and C were treated with Pesticides A, B, and C, respectively. Each pesticide was applied every 2 weeks to one of the three colonies over the 8-week period. The bar graph above shows the insect counts for each of the three colonies 0, 2, 4, 6, and 8 weeks after the initial treatment.

Of the following, which is closest to the ratio of the total number of insects in all three colonies in week 8 to the total number of insects at the time of initial treatment?

Therefore,

The ratio 2 to 5 is closest to the ratio of the total number of insects in all three colonies in week 8 to the total number of insects at the time of initial treatment.

Learn more about bar graph here:

https://brainly.com/question/8644324

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Ver imagen KarpaT