Question

С^2-d^2-c-d Представьте в виде произведения

Answer 1

Finding the Solution

To find the solution to the given equation, we need to factorize it. The equation is:

C^2 - d^2 - c - d

Let's break it down step by step.

Step 1: Grouping

We can group the terms in the equation as follows:

(C^2 - d^2) - (c + d)

Step 2: Factoring the Difference of Squares

The first group, (C^2 - d^2), is a difference of squares. We can factor it using the formula (a^2 - b^2) = (a + b)(a - b). In this case, a = C and b = d. So, we have:

(C + d)(C - d) - (c + d)

Step 3: Simplifying

Now, we can simplify the equation further:

C^2 - d^2 - c - d = (C + d)(C - d) - (c + d)

Step 4: Final Answer

The equation C^2 - d^2 - c - d can be represented as the product of two factors:

(C + d)(C - d) - (c + d)

Please note that the given equation does not provide specific values for the variables C, d, c, and d. Therefore, we cannot simplify it any further without knowing the values of these variables.

I hope this helps! Let me know if you have any further questions.