AAC #6 Exponents and radicals

Front

To rewrite a radical in exponent form

Back

Make the exponent the numerator (top) of the fractional power and the index of the radical the denominator (bottom)

Front

To write an exponential term as a radical expression:

Back

put the term with the numerator as an exponent under the radical sign and the denominator becomes the index

Front

To simplify radicals

Back

you must look at the index and find groups of that number by factoring

Front

To multiply radicals

Back

multiply the outside numbers and the inside numbers separately, or convert to exponent form and use exponent rules

Front

to divide radicals

Back

divide the outside numbers and the inside numbers separately (or convert to exponent form and use exponent rules)

Front

Transformations:

a(x-h)²+k

Back

Reflect: flips the graph upside down

if a is negative

Front

Transformations:

a(x-h)²+k

Back

Stretch if a is bigger than 1

Compress if a is smaller than 1

Front

Transformations:

a(x-h)²+k

Back

(x+h) move left h times

(x-h) move right h times

Front

Transformations:

a(x-h)²+k

Back

move down if k is negative, k times

move up if k is positive k times

Front

Vertex point (starting point/where change of direction happens)

Back

(h,k)