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What do I look for when classifying the “degree” of a polynomial?
The HIGHEST/LARGEST exponent
Degree of 0- Number by itself- no variable
Constant (5)
Degree of 1
Linear (b)
Degree of 2
Quadratic (10m2)
Degree of 3
Cubic (4b3)
Degree of 4
Quartic (15s4)
Degree of 5+
5th degree, 6th degree….. (10b8)
1 Term
Monomial (x2)
2 terms
Binomial (x4+3)
3 terms
Trinomial (m5+m2+m)
4+ terms
Polynomial (v6+5v5+v3+v)
Product Rule: am*an
am*an=am+n (add exponents)
Power Rule: (am)n
(am)n=am*n (multiply exponents)
Zero Exponent Rule: a0
a0=1. Anything raised to the ZERO power is 1
Quotient Rule: am/an
am/an=am-n (subtract exponents)
Power of Quotient Rule: (a/b)m
(a/b)m=am/bm (apply the exponent to the numerator and denominator)
Negative Exponent Rule: a-1
a-1= a/a1. Flip the location of the exponent and turn it positive.
Constant
A number by itself (-3)
Coefficient
The number in front of a variable (the “-5” in -5x)
Variable
A letter that stands for an unknown number (the “x” in -5x)
Area of a rectangle/square formual
Area= length * width
Area of a triangle formula
Area= (length width)/2 OR Area=1/2 *length *width