Question

Найдите p (x) = p1 (x) + p2 (x), если: p1 (x) = 10x + 5; p2 (x) = 3x – 2.

Answer 1

Ответ:

p (x) = 13х + 3

Объяснение:

p (x) = p1 (x) + p2 (x) = 10x + 5 + 3x – 2 = 10х + 3х +5 - 2 = 13х + 3

Answer 2

To find the sum p(x) = p1(x) + p2(x) of the given polynomials p1(x) = 10x + 5 and p2(x) = 3x - 2, we simply add the corresponding terms.

First, let's write the polynomials in standard form:

p1(x) = 10x + 5 p2(x) = 3x - 2

To find the sum p(x), we add the like terms:

p(x) = (10x + 5) + (3x - 2)

Combining the like terms, we get:

p(x) = 10x + 5 + 3x - 2

Now, we can add the coefficients of like terms:

p(x) = (10x + 3x) + (5 - 2)

Simplifying further:

p(x) = 13x + 3

Therefore, the sum of p1(x) = 10x + 5 and p2(x) = 3x - 2 is p(x) = 13x + 3.