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Two finance companies, $P$ and $Q$, declared fixed annual rates of interest on the amounts invested with them. The rates of interest offered by these companies may differ from year to year. Year-wise annual rates of interest offered by these companies are shown by the line graph provided below.

If the amounts invested in the companies, $P$ and $Q$, in $2006$ are in the ratio $8:9$, then the amounts received after one year as interests from companies $P$ and $Q$ would be in the ratio:

  1. $2:3$
  2. $3:4$
  3. $6:7$
  4. $4:3$
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The amounts invested in the companies, $P$ and $Q$, in $2006$ are in the ratio $8:9$

The annual rate of interest in the companies $P$ and $Q$ are $6\%$ and $4\%$ respectively in the year $2006$

∴ The amounts received after one year as interests from companies $P$ and $Q$ would be in the ratio

$\left(8\times \dfrac{6}{100}\right) : \left(9\times \dfrac{4}{100}\right)$

$= 48:36$

$={4:3}$
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Since t=1year, SI = CI.

For P :
           (8x * 6 * 1)/100

For Q :
          (9x * 4 * 1)/100

P:Q = 4:3

Answer : (d)
Answer:

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