Write the degree of the following polynomials.
(1) 64p3 – 10p
(2) 8n2 – 25n + 9
(3) x – 11 + 3x4
(4) 39m
(5) 81
(6) 2n5 – n3 + 6 – 7n2
(7) 9a5 – 61
(8) 
(9) 0
(1) The degree of a polynomial is the highest degree of its individual terms with non-zero coefficients.
This algebraic expression has two powers 3 and 1.
So the highest power is 3 and hence the degree of the polynomial is 3.
(2) The degree of a polynomial is the highest degree of its individual terms with non-zero coefficients.
This algebraic expression has two powers 2, 1 and 0.
So the highest power is 2 and hence the degree of the polynomial is 2.
(3) The degree of a polynomial is the highest degree of its individual terms with non-zero coefficients.
This algebraic expression has two powers 4, 1 and 0.
So the highest power is 4 and hence the degree of the polynomial is 4.
(4) The degree of a polynomial is the highest degree of its individual terms with non-zero coefficients.
This algebraic expression has two powers 1.
So the highest power is 1 and hence the degree of the polynomial is 1.
(5) The degree of a polynomial is the highest degree of its individual terms with non-zero coefficients.
This algebraic expression has two powers 0.
So the highest power is 0 and hence the degree of the polynomial is 0.
(6) The degree of a polynomial is the highest degree of its individual terms with non-zero coefficients.
This algebraic expression has two powers 5, 3, 2, and 0.
So the highest power is 5 and hence the degree of the polynomial is 5.
(7) The degree of a polynomial is the highest degree of its individual terms with non-zero coefficients.
This algebraic expression has two powers 5 and 0.
So the highest power is 5 and hence the degree of the polynomial is 5.
(8) The degree of a polynomial is the highest degree of its individual terms with non-zero coefficients.
This algebraic expression has two powers 4 and 1.
So the highest power is 4 and hence the degree of the polynomial is 4.
(9) The degree of the zero polynomial is left to be undefined.
Hence its degree cannot be defined.
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