The text in the image appears to be in Armenian, and the problem reads:

Translation: "The product of two numbers is given as 2. What is the reciprocal of the sum of the reciprocals of those two numbers?"

This is a classic problem involving reciprocals and their sums. Let's break it down step by step:

Problem breakdown:

Let the two numbers be $a$ and $b$, and we are told that their product is: $a \times b = 2$ We need to find the reciprocal of the sum of the reciprocals of these two numbers: $\frac{1}{\frac{1}{a} + \frac{1}{b}}$

Solution:

The sum of the reciprocals of $a$ and $b$ is: $\frac{1}{a} + \frac{1}{b} = \frac{a + b}{a \times b}$ Since $a \times b = 2$, the expression simplifies to: $\frac{a + b}{2}$

Now, the reciprocal of this sum is: $\frac{1}{\frac{a + b}{2}} = \frac{2}{a + b}$

Thus, the solution to the problem is $\frac{2}{a + b}$, but without knowing the specific values of $a$ and $b$, we cannot simplify further.

Would you like further clarification or details?

Here are five related questions:

1. How do you solve for specific values of $a$ and $b$ if they are provided?
2. What happens if the product of two numbers is negative?
3. How can this formula be applied in other reciprocal sum problems?
4. How do you solve the problem if the product $a \times b$ is a different number?
5. Can you derive the formula for the sum of reciprocals when more than two numbers are involved?

Tip: Understanding the properties of reciprocals is crucial for solving complex algebraic expressions efficiently.