1.

Find the coefficient of: (i)x10 in the expansion of (2x2−1x)20 (ii)x7 in the expansion of (x−1x2)40 (iii)x−15 in the expansion of (3x2−a3x3)10 (iv)x9 in the expansion of (x2−13x)9 (v)xm in the expansion of (x+1x)n (vi)x in the expansion of (1−2x3+3x5)(1+1x)8 (vii)a5b7 in the expansion of (a−2b)12. (viii)x in the expansion of (1−3x+7x2)(1−x)16

Answer»

Find the coefficient of:

(i)x10 in the expansion of (2x21x)20

(ii)x7 in the expansion of (x1x2)40

(iii)x15 in the expansion of (3x2a3x3)10

(iv)x9 in the expansion of (x213x)9

(v)xm in the expansion of (x+1x)n

(vi)x in the expansion of (12x3+3x5)(1+1x)8

(vii)a5b7 in the expansion of (a2b)12.

(viii)x in the expansion of (13x+7x2)(1x)16



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