Operations on Polys
Pascal's Triangle
Binomial Theorem
Long Division
Synthetic Division
100

(4m4 − m2 ) + (5m2 + m4 )

5m4 + 4m2

100

(x − y)3

x3 − 3x2 y + 3xy2 − y3

100

1st term in expansion of (a + b) 5

a 5

100

(k 2 − 6k + 5) ÷ (k − 1)

(k − 5)

100

(k 2 − 6k + 5) ÷ (k − 1)

(k − 5)

200

(5x + x4 ) − (3x4 + 4x)

−2x4 + x

200

(3 + b)4

81+108b+54b2+12b3+b4

200

2nd term in expansion of (y − 2x) 4

−8y3x

200

(x 2 + 7x + 6) ÷ (x + 6)

(x + 1)

200

(x 2 + 7x + 6) ÷ (x + 6)

(x + 1)

300

(4 + 3x2 + 8x3 ) + (−7x3 + 12x5 + 6x2 )

12x5 + x3 + 9x2 + 4

300

(2 + x) 5

32+80x+80x2+40x3+10x4+x5

300

Coefficient of x 2 in expansion of (2 + x) 5

80

300

(x 2 − 74) ÷ (x − 8)

x + 8 − (10 / x − 8)

300

(x 2 − 74) ÷ (x − 8)

x + 8 − (10 / x − 8)

400

(2n + 3)(n − 2)

2n2 − n − 6

400

(2a+3b)3

8a3+36a2b+54ab2+27b

400

Coefficient of a2 in expansion of (2a + 1)5

40

400

(n 2 − n − 29) ÷ (n − 6)

n + 5 + (1 / n − 6)

400

(n 2 − n − 29) ÷ (n − 6)

n + 5 + (1 / n − 6)

500

(x2 − 2x − 8)(−x2 + 3x − 5)

−x4 + 5x3 − 3x2 − 14x + 40

500

(2x-y)6

64x6−192x5y+240x4y2−160x3y3+60x2y4−12xy5+y6

500

Coefficient of b in expansion of (3 + b)4

108

500

(42x2 − 33) ÷ (7x + 7)

6x − 6 + (9 / 7x + 7)

500

(42x2 − 33) ÷ (7x + 7)

6x − 6 + (9 / 7x + 7)

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