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for the given statement on Pn write the statements P1 Pk and Pk+1 2 + 4 + 6 + .... +2n = n(n+1)
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P1=1(1+1)=2 for Pk substitute n=k on both sides and then add 2(k+1) on both sides to get Pk+1
@surjithayer so Pk would be what? I'm not sure what I plug in for it and where
Pk is 2+4+6+...+2k=k(k+1)
@surjithayer then do I solve for K?
k is a general placeholder ... we know that for k=1, this holds if it holds for some k, then does it hold for k+1? is what we need to prove. but thats not what this is asking is it
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add 2(k+1) to both sides and simplify the right side to see if its of the form: (k+1) (k+1+1)
So P1= 1(1+1)=2 Pk= 2+4+6+...+2k=k(k+1) Pk+1= 2+4+6+...+2(k+1)=k+1((k+1)+1) ?????
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