Prove the relation two ways: (a) State the polynomial expansion of (x + y)n as a summation of coefficients and powers of x and y. Then, make a simple substitution for x and y. (b) Prove the relation...




Prove the relation

two ways:


(a) State the polynomial expansion of (x + y)n as a summation of coefficients and powers of x and y. Then, make a simple substitution for x and y.


(b) Prove the relation by induction. Let

First confirm that the relation is valid for n = 1, i.e., that K (1) = 21. Now prove that
2K(n) for arbitrary







Jun 05, 2022
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