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Approximately one-fifth of all households consumed 10 pounds or fewer of salty snacks in 1999.
For this part of the question - as per the explanation every bar is for 2 pounds each.
0-2 pounds - ~1
2-4 pounds - ~3
4-6 pounds - ~3.6 (less than 4)
6-8 pounds ~4
8 -10 pounds ~4.1
Total = 16.6
So won't this be false - I only took the first 5 bars.
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Official Solution:


• Each household that purchased salty snacks in 1999 purchased more than 1 pound.

The histogram shows that some households fall into the 0–2 pound range. While we don’t know the exact breakdown within that bar, it's entirely possible that some households purchased 1 pound or less. Not supported.

• Approximately one-fifth of all households consumed 10 pounds or fewer of salty snacks in 1999.

The bars covering 0–10 pounds (from the first to the sixth bars) collectively account for close to 20% of all households, based on the percentages shown in the histogram. Supported.

• The median range of salty snack consumption is approximately 70 pounds greater than the modal range of salty snack consumption.

As stated in Tab 2, the modal range is 10–12 pounds. The median represents the midpoint of the distribution—where 50% of households purchased less and 50% purchased more. A median that is approximately 70 pounds higher than the modal range would place the median around 80 pounds, which would mean that 50% of households purchased less than 80 pounds and 50% more than 80 pounds. This is clearly incorrect, as the graph shows that far fewer households purchased more than 80 pounds than purchased less. Not supported.


Correct answer:

Each household that purchased salty snacks in 1999 purchased more than 1 pound. "Not supported"

Approximately one-fifth of all households consumed 10 pounds or fewer of salty snacks in 1999. "Supported"

The median range of salty snack consumption is approximately 70 pounds greater than the modal range of salty snack consumption. "Not supported"
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Bunuel
Approximately one-fifth of all households consumed 10 pounds or fewer of salty snacks in 1999.
For this part of the question - as per the explanation every bar is for 2 pounds each.
0-2 pounds - ~1
2-4 pounds - ~3
4-6 pounds - ~3.6 (less than 4)
6-8 pounds ~4
8 -10 pounds ~4.1
Total = 16.6
So won't this be false - I only took the first 5 bars.



“10 pounds or fewer” includes:

0 pounds (the first bar) plus the five 2 pound bars up to 8 to 10. So, the first SIX bars.
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I have a doubt here. If we count the first 6 bars, the sum gets closer to ~25% than to ~20%. In that case, won't the correct fraction be 1/4 and not 1/5?
Bunuel



“10 pounds or fewer” includes:

0 pounds (the first bar) plus the five 2 pound bars up to 8 to 10. So, the first SIX bars.
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I have a doubt here. If we count the first 6 bars, the sum gets closer to ~25% than to ~20%. In that case, won't the correct fraction be 1/4 and not 1/5?




I'm getting about 20%.

Also, the statement says approximately one-fifth, so we should not treat the histogram as giving exact values. If the first six bars together are somewhere in the low 20% range, is still reasonably close to one-fifth for a visually estimated graph.
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