11) Sharon invested $4,000 in two
different mutual funds. On the first
fund, she made a profit of 24%, while
on the second fund she made a profit
of 36%. If the total profit was $1,080,
how much did she invest in the first fund?
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Solution:
Let, $ 4000 was divided in two parts $ x and $ (4000 - x)
For $ x, she made a profit of 24%
i.e., profit = $ x * 24%
= $ x * 24/100
= $ 6x/25
For $ (4000 - x), she made a profit of 36%
i.e., profit = $ (4000 - x) * 36%
= $ (4000 - x) * 36/100
= $ 9 (4000 - x)/25
ATQ,
6x/25 + 9 (4000 - x)/25 = 1080
or, (6x + 36000 - 9x)/25 = 1080
or, - 3x + 36000 = 27000
or, 3x = 9000
or, x = 3000
∴ she invested $ 3000 in the first fund.
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