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Bunuel
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e) is the answer - 10^5 /k

we need to find r/s* 100 and we are given s/r = k/1000
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IMO E

k>0 integer
\(\frac{s}{r }= \frac{k}{1000}\)

r = X% * s
=> \(\frac{r}{s}*100 = X\) => find X

\(\frac{s}{r} = \frac{k}{1000}\)

=>\( \frac{r}{s} = \frac{1000}{k}\)

=> \(\frac{r}{s}*100 = \frac{1000}{k} * 100 = \frac{100000}{k}\)
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s/r = k/1000
so, r/s = 1000/k

(r/s)% = (1000/k)*100

IMO Option E
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Correct Answer E

If k is a positive integer and the ratio of s to r is equivalent to k/1000, then r is what percent of s, in terms of k?

s/r =k/1000

say r is x%of s
r=x*s/100

x= (r/s)*100
=(1000/k)*100
=100000/k
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we are given s/r = k/1000
Let x% of s be r
x/100 * s= r
x/100 = r/s
x/100 = 1000/k
x = 100000/k

The correct answer will be E
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Bunuel
If k is a positive integer and the ratio of s to r is equivalent to k/1000, then r is what percent of s, in terms of k?

A. 1000k

B. 1/(1000k)

C. 1/(10k)

D. k/100

E. 100000/k



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since, s/r = k/1000
rearranging the expression gives:

r = (1000/k)s
-> r = (100000/k)s%

Thus the answer is 100000/k.

IMO, option E is the answer.
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