If `(1+x)^10 = a0 + a1 x + a2 x^2 + a3 x^3 + a4 x^4 + a5 x^5 + a6 x^6 +.... a10 x^10`), then t...

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Show that a0+a3+a6+... = a1+a4+a7+... = a2+a5+a8+ ... = 3^(n-1). Show that a0+a3+a6+... = a1+a4+a7+... = a2+a5+a8+ ... = 3^(n-1).
If (1 + x)10 = a0 + a1x + a2x2 + ....... + a10x10, then (a0 – a2 + a4 + a6 + a8 – a1.... If (1 + x)10 = a0 + a1x + a2x2 + ....... + a10x10, then (a0 – a2 + a4 + a6 + a8 – a1....
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