Resources

Resources

Bytelearn - cat image with glasses

AI tutor

Welcome to Bytelearn!

Let’s check out your problem:

Find the product. Simplify your answer. $\newline$ $(3b - 3)(-4b^2 + 4b + 4)$

View step-by-step help

View step-by-step help

Multiply polynomials

Full solution

Q. Find the product. Simplify your answer.

\newline

(3b - 3)(-4b^2 + 4b + 4)

Distribute terms in polynomials: We need to distribute each term in the first polynomial $3b - 3$ to each term in the second polynomial $-4b^2 + 4b + 4$ . This is done by multiplying each term in the first polynomial by each term in the second polynomial.
Multiply terms in first polynomial: First, multiply $3b$ by $-4b^2$ to get $-12b^3$ .
Combine like terms: Next, multiply $3b$ by $4b$ to get $12b^2$ .
Simplify the expression: Then, multiply $3b$ by $4$ to get $12b$ .
Simplify the expression: Then, multiply $3b$ by $4$ to get $12b$ .Now, multiply $-3$ by $-4b^2$ to get $12b^2$ .
Simplify the expression: Then, multiply $3b$ by $4$ to get $12b$ .Now, multiply $-3$ by $-4b^2$ to get $12b^2$ .Next, multiply $-3$ by $4b$ to get $-12b$ .
Simplify the expression: Then, multiply $3b$ by $4$ to get $12b$ . Now, multiply $-3$ by $-4b^2$ to get $12b^2$ . Next, multiply $-3$ by $4b$ to get $-12b$ . Finally, multiply $-3$ by $4$ to get $4$ $1$ .
Simplify the expression: Then, multiply $3b$ by $4$ to get $12b$ .Now, multiply $-3$ by $-4b^2$ to get $12b^2$ .Next, multiply $-3$ by $4b$ to get $-12b$ .Finally, multiply $-3$ by $4$ to get $4$ $1$ .Now, we combine like terms. The terms $4$ $2$ and $12b^2$ from the first multiplication, $12b^2$ and $-12b$ from the second multiplication, and $4$ $1$ from the third multiplication.
Simplify the expression: Then, multiply $3b$ by $4$ to get $12b$ . Now, multiply $-3$ by $-4b^2$ to get $12b^2$ . Next, multiply $-3$ by $4b$ to get $-12b$ . Finally, multiply $-3$ by $4$ to get $4$ $1$ . Now, we combine like terms. The terms $4$ $2$ and $12b^2$ from the first multiplication, $12b^2$ and $-12b$ from the second multiplication, and $4$ $1$ from the third multiplication. Adding the like terms, we get $4$ $7$ .
Simplify the expression: Then, multiply $3b$ by $4$ to get $12b$ .Now, multiply $-3$ by $-4b^2$ to get $12b^2$ .Next, multiply $-3$ by $4b$ to get $-12b$ .Finally, multiply $-3$ by $4$ to get $4$ $1$ .Now, we combine like terms. The terms $4$ $2$ and $12b^2$ from the first multiplication, $12b^2$ and $-12b$ from the second multiplication, and $4$ $1$ from the third multiplication.Adding the like terms, we get $4$ $7$ .Simplify the expression to get $4$ $8$ .
Simplify the expression: Then, multiply $3b$ by $4$ to get $12b$ .Now, multiply $-3$ by $-4b^2$ to get $12b^2$ .Next, multiply $-3$ by $4b$ to get $-12b$ .Finally, multiply $-3$ by $4$ to get $4$ $1$ .Now, we combine like terms. The terms $4$ $2$ and $12b^2$ from the first multiplication, $12b^2$ and $-12b$ from the second multiplication, and $4$ $1$ from the third multiplication.Adding the like terms, we get $4$ $7$ .Simplify the expression to get $4$ $8$ .Since $4$ $9$ is zero, it can be removed from the expression, leaving us with $12b$ $0$ .

More problems from Multiply polynomials

Question

Find the degree of this polynomial.

\newline

`5b^{10} + 3b^3`

\newline

Posted 3 months ago

Question

\newline

(9a + 5) - (2a + 4)

\newline

Posted 3 months ago

Question

Find the product. Simplify your answer.

\newline

-3v^2(v^2 - 9)

\newline

Posted 2 months ago

Question

Find the product. Simplify your answer.

\newline

(v - 3)(4v + 1)

\newline

Posted 3 months ago

Question

Find the square. Simplify your answer.

\newline

(3y + 2)^2

\newline

Posted 3 months ago

Question

Divide. If there is a remainder, include it as a simplified fraction.

\newline

(24t^2 + 36t) \div 6t

\newline

Posted 2 months ago

Question

Is the function

q(x) = x^6 - 9

even, odd, or neither?

\newline

\newline

\text{[[even][odd][neither]]}

Posted 3 months ago

Question

Find the product. Simplify your answer.

\newline

-3q^2(-3q^2 + q)

\newline

Posted 3 months ago

Question

Find the product. Simplify your answer.

\newline

(r + 3)(4r + 2)

\newline

Posted 3 months ago

Question

Find the roots of the factored polynomial.

\newline

(x + 7)(x + 4)

\newline

Write your answer as a list of values separated by commas.

\newline

x =

Posted 3 months ago