The ratio of prices of two houses was 16:23. Two years later when the prices of the first had risen by 10% and that of second by Tk. 477, the ratio of their prices become 11:20. Find the original prices of the two houses.

Question

Satt Academy · Accepted Answer

Here, Applying Ratio Adjustment Concept,

Initially, Price Ratio=16:23=160:230

Finally, Price Ratio=11:20=176:320

Now, 90 unit = 477 Tk.

390" = 2067 Tk.

Then, the original Prices of the two houses=2067 Tk. (Ans)

The ratio of prices of two houses was 16:23. Two years later when the prices of the first had risen by 10% and that of second by Tk. 477, the ratio of their prices become 11:20. Find the original prices of the two houses.

Question:
The ratio of prices of two houses was 16:23. Two years later when the prices of the first had risen by 10% and that of second by Tk. 477, the ratio of their prices become 11:20. Find the original prices of the two houses.

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The ratio of prices of two houses was 16:23. Two years later when the prices of the first had risen by 10% and that of second by Tk. 477, the ratio of their prices become 11:20. Find the original prices of the two houses.

Question: The ratio of prices of two houses was 16:23. Two years later when the prices of the first had risen by 10% and that of second by Tk. 477, the ratio of their prices become 11:20. Find the original prices of the two houses.

গণিত

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Satt AI

Hi, আমি SATT AI!

Question:
The ratio of prices of two houses was 16:23. Two years later when the prices of the first had risen by 10% and that of second by Tk. 477, the ratio of their prices become 11:20. Find the original prices of the two houses.

1 . $x + \frac{1}{x} = 3$ হলে, $x^{9} + \frac{1}{x^{9}}$ এর মান নির্ণয় করুন।

2 . $x + y = 1, k x + y = 2$ এবং $x + k y = 3$ হলে, K এর মান নির্ণয় করুন।

3 . $a = \sqrt{5} + \sqrt{3}$ হলে, $\frac{a^{2} + 2}{2 a}$ এর মান নির্ণয় করুন।

4 . $P = S i n θ, Q = \cos θ$ এবং PQ=1/2 হলে, P+Q এর মান কত?

5 . উৎপাদকে বিশ্লেষণ করুন: $(a - 1) x^{2} + a^{2} x y + (a + 1) y$

6 . সমাধান করুন: $18 y^{x} - y^{2 x} = 81, 3^{x} = y^{2}$