1. 10.1 add/subtract polynomials

2. Notes Polynomial: expression which is the sum of terms.
Standard form: terms placed in descending order form largest degree to smallest
Ex: 3x2 + 2x - 1
Degree: exponent of the variable.
Degree of polynomial: largest degree of its term.
Leading coefficient: coefficient of the first term.

3. Notes Monomial: 1 term Binomial: 2 terms Trinomial: 3 terms
Constant: degree of 0. Linear: degree of 1. Quadratic: degree of 2. Cubic: degree of 3. Quartic: degree of 4

4. Write the polynomial in standard form – T/st
3x + 4x2 – 5 3x – 7 + 2x2
-4x + 7x4 – 5x3 + 1
5x2 + 4 – 3x
X – 7x3 + 2

5. Identify the leading coefficient, classify polynomial by degree and by term - T14
x3 - 5
2x2 – 5x + 1

6. Identify the leading coefficient, classify polynomial by degree and by term - T
2x + 3
1 – x4
x – x3 + 3x2 + 9
-3x2 + 6x - 2

7. Adding Polynomials Vertically-t/st
(-9x2 – x + 2) + (4x2 + 2x – 7)
(x + 2) + (2x + 5)
(-x2 – 8x -15) + (x2 - 5x - 6)
(w3 + 6w) + (-w2 - 8w +7)

8. Subtract Polynomials Vertically –t/st
(15x2 + 2x - 9) – (-x2 - 12x – 6)
(4b3 – 7b - 7) – (b2 + 6b - 12)
(11y2 – 8y - 19) – (20y2 + 3y + 10)
(-n2 – 5n + 9) – (2n3 + 8n – 13)

9. Adding Polynomials horizontally – t/st
(-8x3 + x -16) + (x2 +9x)
(3a2 + 1)+(4a2 – 7)
(-10v2 + 20) + (v2 – 12v)
(2y3 + 5y – 12) + (y3 – 6y2+3y – 4)

10. Subtract Polynomials Horizontally- t/st
(15b4 + 14) – (3b4 - 4)
(7g2 – 2g + 8) – (g2 – 6g + 1)
(3b4 + 6b + 1) – (9b4 + 7b2 – 18)
(8d4 + 5) – (7d4 – 1)

11. Wrap up Questions/Comments
Hw: text pg. 579, #’s: 20-24evens, evens