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show that the sumation of i(2^i)= 2+n2^(n+2) at i=1 to n+1
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please help! i have chocolate chip cookies
no
\[i * 2^i = 2 +n*2^{n+2}\] Does the Q look like that?
there is the summation sign in front of the left side
with i=1 to k+1
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\[\sum_{i=1}^{n+1} i * 2^i = 2 + n*2^{n+2}\] ?
yes
Cool, ill check it out.
ok thanks
I would use induction. First prove it's true for n=1. Then assume it's true for n. then prove it for n=k+1.
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hy ana
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