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\(\frac{p}{100}\cdot250=16\)

since the number who preferred the Spanish wine in the second tasting exceeded the number who preferred the Argentinian wine in the first tasting by p percent of 250, the number of panelists .

The number of panelists who preferred the Spanish wine increased by \(3p\)% of 250 so the difference requested is \( 3(16)=48.\)
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Hi prashant1176,

Good eye, and you're not the only one who pauses here. The intended reading is (50+p)% - the percent sign applies to the whole expression, so it's the single quantity 50+p, expressed as a percentage.

Here's the clean way to confirm it from the problem itself, not from the notation alone:

- In the first tasting, (50+p)% prefer the Argentinian wine, which leaves (50−p)% preferring the Spanish wine.
- Those two shares are the whole group, so they must add to 100%: (50+p) + (50−p) = 100. ✓

That only works if the % sits on the entire (50+p). If you instead read it as 50 + p% - meaning "fifty plus p-percent" - you'd be adding a bare number (50) to a percentage (p%), and the two shares would no longer combine into a sensible 100% of the panelists. So the context forces the (50+p)% reading.


Answer: E

prashant1176
is it (50+p)% or 50+p% ? does anyone this its a bit ambigous or is it just me ?
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well i think whatever is the difference be , it will be a multiple of 16.
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