Please solve it

Let the two numbers be $x$ and $y$.
From the problem statement, "The sum of two numbers is 95":

$$x + y = 95 \quad (1)$$

From the problem statement, "If one exceeds the other by 15":

$$x = y + 15 \quad (2)$$

Substitute the expression for $x$ from Equation (2) into Equation (1):

$$(y + 15) + y = 95$$

Combine like terms:

$$2y + 15 = 95$$

Subtract 15 from both sides:

$$2y = 95 - 15$$ $$2y = 80$$

Divide by 2:

$$y = \frac{80}{2}$$ $$y = 40$$

$$x = y + 15$$ $$x = 40 + 15$$ $$x = 55$$

The two numbers are 55 and 40.

The numbers are $\boxed{55 \text{ and } 40}$.

3 हो गए, आज 2 बाकी। तुम आगे बढ़ रहे हो।