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Expand the following using the Binomial Theorem and Pascal's triangle: (x + 2)^6
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Do you know the binomial theorem? It's (x+y)^z = C(z,0)*x^z*y^0 + C(z,1)*x^(z-1)*y^1 + C(z,2)*x^(z-2)*y^2 ... + C(z,z-1)*x^1*y^(z-1) + C(z,z)*x^0*y^z
C(n,r) is the number of combinations for choosing r things from n things
Pascal's triangle is the 1 1 1 1 2 1 1 3 3 1 that thing
Alright it's x^6 + 12x^5 + 60x^4 + 160x^5 + 240x^2 + 192x + 128
Yes i know i am going to show you my steps
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= x^6 2^0 + 6(x^5)(2)^1 + 15(x^4)(2^2) + 20(x^3)(2^3) + 15(x^2)(2^4) + 6(x)(2^5) + 1(2^6) = x^6 + 12x^5 + 60x^4 + 160x^3 + 240x^2 + 192x + 64
Yeah that's right
Ok thanks
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