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Show that ^10C4=^9C(4)+^9C3...

Show that `^10C_4=^9C_(4)+^9C_3`

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Evalute 10C_4

Find the sum ""^(10)C_(1) +^(10)C_(3) +^(10)C_(5)+^(10)C_(7)+^(10)C_(9) .

Find the value of ^10C_4

The value of |{:(""^(10)C_(4), ""^(10)C_(5), ""^(11)C_(m)), (""^(11)C_(6), ""^(11)C_(7), ""^(12)C_(m+2)), (""^(12)C_(8), ""^(12)C_(9), ""^(13)C_(m+4)):}|=0 when m is equal to :

How many isomers exist with the formula C_(4) H_(6) ? 2, 3, 4, 9

Let A=[[1,2],[3,4]] , B=[[2,1],[4,5]] , C=[[1,-1],[0,2]] Show that (A+B)+C=A+(B+C)

a)Show that sets A={1,2,3},B={4,5,6} and C={7,8,9} are pairwise disjoint.

(b)Show that the points A(10,7,0),B(6,6,-1)C(6,9,-4) form a right angled isosceles triangle.