IA8-3 Practice Multiplying Binomials

To watch a video of examples of multiplying binomials in two different ways, see the video below. You may not need to watch the entire thing. When I watch the video, some of the writing doesn't show, but I'm not sure if that is just a glitch for me. 

For the next few problems, you'll be multiplying binomials. 

When we multiply these binomials, we get 

To enter the answer, you will enter only the middle and last term (for now, the x-squared won't change). So, for this answer, you would type in 5x, 6

1

Multiply and simplify

To type in your answer, fill in the blanks, separated by a comma, then a space.

1

Multiply and simplify

To type in your answer, fill in the blanks, separated by a comma, then a space.

1

Multiply and simplify

To type in your answer, fill in the blanks, separated by a comma, then a space.

Look at the four problems below. What pattern do you notice about the parts highlighted in green? (you don't need to enter an answer, just think about it.

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Let's generalize (create a formula) for multiplying two binomials
When multiplied out, the "b" value for this quadratic expression is:

Look at the four problems below. What pattern do you notice about the parts highlighted in yellow?

1

Multiply the factored form

to find the standard form

1

When both the 9 and 5 are positive, what is true about the "b" and "c" values?

1

Let's generalize (create a formula) for multiplying two binomials
When multiplied out, the "c" value for this quadratic expression is:

1

Multiply the factored form

to find the standard form

1

When the "bigger" number (9) is negative and the smaller number (5) is positive, what is true about the "b" and "c" values?

1

Multiply the factored form

to find the standard form

1

When the "bigger" number (9) is positive and the smaller number (5) is negative, what is true about the "b" and "c" values?

1

Multiply the factored form

to find the standard form

1

When both numbers are negative, what is true about the "b" and "c" values?

For an explanation of the problems above, watch this video.

IA8-3 Practice Multiplying Binomials

Multiply and simplifyTo type in your answer, fill in the blanks, separated by a comma, then a space.

Multiply and simplifyTo type in your answer, fill in the blanks, separated by a comma, then a space.

Multiply and simplifyTo type in your answer, fill in the blanks, separated by a comma, then a space.

Let's generalize (create a formula) for multiplying two binomials When multiplied out, the "b" value for this quadratic expression is:

Multiply the factored formto find the standard form

When both the 9 and 5 are positive, what is true about the "b" and "c" values?

Let's generalize (create a formula) for multiplying two binomials When multiplied out, the "c" value for this quadratic expression is:

Multiply the factored formto find the standard form

When the "bigger" number (9) is negative and the smaller number (5) is positive, what is true about the "b" and "c" values?

Multiply the factored formto find the standard form

When the "bigger" number (9) is positive and the smaller number (5) is negative, what is true about the "b" and "c" values?

Multiply the factored formto find the standard form

When both numbers are negative, what is true about the "b" and "c" values?

Multiply and simplifyTo type in your answer, fill in the blanks, separated by a comma, then a space.

Multiply and simplifyTo type in your answer, fill in the blanks, separated by a comma, then a space.

Multiply and simplifyTo type in your answer, fill in the blanks, separated by a comma, then a space.

Let's generalize (create a formula) for multiplying two binomials When multiplied out, the "b" value for this quadratic expression is:

Multiply the factored formto find the standard form

When both the 9 and 5 are positive, what is true about the "b" and "c" values?

Let's generalize (create a formula) for multiplying two binomials When multiplied out, the "c" value for this quadratic expression is:

Multiply the factored formto find the standard form

When the "bigger" number (9) is negative and the smaller number (5) is positive, what is true about the "b" and "c" values?

Multiply the factored formto find the standard form

When the "bigger" number (9) is positive and the smaller number (5) is negative, what is true about the "b" and "c" values?

Multiply the factored formto find the standard form

When both numbers are negative, what is true about the "b" and "c" values?

Multiply and simplify

To type in your answer, fill in the blanks, separated by a comma, then a space.

Multiply and simplify

To type in your answer, fill in the blanks, separated by a comma, then a space.

Multiply and simplify

To type in your answer, fill in the blanks, separated by a comma, then a space.

Let's generalize (create a formula) for multiplying two binomials
When multiplied out, the "b" value for this quadratic expression is:

Multiply the factored form

to find the standard form

Let's generalize (create a formula) for multiplying two binomials
When multiplied out, the "c" value for this quadratic expression is:

Multiply the factored form

to find the standard form

Multiply the factored form

to find the standard form

Multiply the factored form

to find the standard form

Multiply and simplify

To type in your answer, fill in the blanks, separated by a comma, then a space.

Multiply and simplify

To type in your answer, fill in the blanks, separated by a comma, then a space.

Multiply and simplify

To type in your answer, fill in the blanks, separated by a comma, then a space.

Let's generalize (create a formula) for multiplying two binomials
When multiplied out, the "b" value for this quadratic expression is:

Multiply the factored form

to find the standard form

Let's generalize (create a formula) for multiplying two binomials
When multiplied out, the "c" value for this quadratic expression is:

Multiply the factored form

to find the standard form

Multiply the factored form

to find the standard form

Multiply the factored form

to find the standard form