What is wrong with this "proof"? "Theorem" For every positive integer n,n i =1 i = (n + 1 2 ) 2 /2. Basis Step: The formula is t
rue for n = 1. Inductive Step: Suppose thatn i=1 i = (n + 1 2 ) 2 /2. Then n+1 i=1 i = ( n i=1 i) + (n + 1). By the induc-tive hypothesis, n+1 i=1 i = (n + 1 2 ) 2 /2 + n + 1 = (n 2 + n + 1 4 )/2 + n + 1 = (n 2 + 3n + 9 4 )/2 = (n + 3 2 ) 2 /2 =[ (n + 1) + 1 2 ] 2 /2, completing the induc-tive step.
1 answer:
Answer:
The basis step is not even true.
Step-by-step explanation:
The basis step would be for n = 1.
If the basis step was true then you would have that.

Now. When you say
That's just a fancy way of writing 1.
On the other hand

Therefore

And the basis hypothesis is false.
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Answer:
14
Step-by-step explanation:
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the integer with the least value is a