Triple box method and Identity.

0.0(0)
studied byStudied by 0 people
learnLearn
examPractice Test
spaced repetitionSpaced Repetition
heart puzzleMatch
flashcardsFlashcards
Card Sorting

1/10

flashcard set

Earn XP

Description and Tags

Short flashcards about basic triple box method, algebraic proof and identity

Study Analytics
Name
Mastery
Learn
Test
Matching
Spaced

No study sessions yet.

11 Terms

1
New cards

An identity is an equation that is ____ for ___ values of variables in the equation. Basically you are proving the left side is equal to the right side.

true,ALL,

2
New cards

If both sides match you would say…

There is an identity

3
New cards

If both sides do not match you would say…

There is no identity

4
New cards

What is algebraic proof?

The steps or arguments behind an algebraic solution. Basically your work.

5
New cards

How would you use the box method on a polynomial with 5 or more terms?

By adding an extra row or column as seen here:

<p>By adding an extra row or column as seen here:</p>
6
New cards

Verify if this is correct:

(3x+2)(3x-2)=9×2-4

true

2-4=9×2-4

<p>true</p><p>9×<sup>2</sup>-4=9×<sup>2</sup>-4</p>
7
New cards

Rewrite the following in standard form:

(x+y)3

x33yx2+3xy2+y3

<p>x<sup>3</sup>3yx<sup>2</sup>+3xy<sup>2</sup>+y<sup>3</sup></p>
8
New cards

Remember: Variables always have a _____ ___ next to them

Invisible 1 or number

9
New cards

When adding terms using the box method (not multiplying) you do not ______

do not add exponents.

10
New cards

Confirm if the following is true:

(a+b)(a2-ab+b2)=a3+b3

There is an identity

a3+b3=a3+b3

<p>There is an identity</p><p>a<sup>3</sup>+b<sup>3</sup>=a<sup>3</sup>+b<sup>3</sup></p>
11
New cards

Rewrite the following in standard form:

(x+4)(x2+3x+2)

x3+7×2+14+8

<p>x<sup>3</sup>+7×<sup>2</sup>+14+8</p>