Section 1

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Graphing in vertex form

Front

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Last updated

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Date created

Mar 1, 2020

Cards (20)

Section 1

(20 cards)

Graphing in vertex form

Front

a(x-h)²+k

Back

Solutions

Front

If answer is zero it has one solution, if answer is more than zero it has more than one solution, and if answer is less than zero it has no solution.

Back

Adding, subtracting, and multiplying polynomials

Front

Combine like terms for others, use foil method and add another box if necessary.

Back

Graphing in intercept form

Front

a(x-p)(x-q)

Back

Foil method

Front

Draw a box with four boxes and add numbers, solve, then simplify.

Back

Vertex form

Front

Find your a, b, and c then use the equation x= b over 2a for your x and then plug into equation for y to complete the vertex.

Back

Solving Quadratics

Front

Answers are how many times the line meets the x line.

Back

Positive square root

Front

Enter the square root of the number.

Back

Special factoring

Front

If you cannot combine, square them and make foil method equation.

Back

Complete the square

Front

Find half of b, multiply it by the power of two and add to both or one side.

Back

Polynomials

Front

Find the equation used for the foil method.

Back

Absolute value

Front

Find out how far away the number is from zero for the absolute value.

Back

Graphing in standard form

Front

ax²+bx+c

Back

Polynomials part two

Front

Zeros, intercepts, and solution solve are all the same.

Back

Complex conjugates

Front

If it is not perfectly square rooted then add an i.

Back

Multiplying complex numbers

Front

When multiplying you can add all terms so do that then i to the power of two is equal to -1 and bring down everything and simplify.

Back

Negative square root

Front

Find the common factors of the number then square root them separately for answer.

Back

Special factoring part two

Front

If you cannot add them square root ends and bring down equation and square root that by two.

Back

Quadratic formula

Front

x = -b ± √(b² - 4ac)/2a

Back

Properties of exponents

Front

X to the power of two equals 1, when multiplying you can add exponents, when dividing divide them, and when in parenthesis multiply the exponents.

Back