If `X={4^n-3n-1: n epsilonN}&Y={9(n-1):n epsilonN}`,then precisely

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If `A={4^(n)-3n-1:n in N) and B={9(n-1):n in N}` then If `A={4^(n)-3n-1:n in N) and B={9(n-1):n in N}` then
If `X={4^(n)-3n-1,ninN}andY={9(n-1):ninN}," then "XcapY=` If `X={4^(n)-3n-1,ninN}andY={9(n-1):ninN}," then "XcapY=`
If X={4n−3n−1:n∈N} and Y={9(n−1):n∈N}, where N is the set of natural numbers, then X∪Y is If X={4n−3n−1:n∈N} and Y={9(n−1):n∈N}, where N is the set of natural numbers, then X∪Y is
If `X={4^(n)-3n-1:n in N} and {9(n-1):n in N}`, the prove that `X sub Y`. If `X={4^(n)-3n-1:n in N} and {9(n-1):n in N}`, the prove that `X sub Y`.
Use MI to prove 1/(1×4 )+1/(4×7)+1/(7×10)+........=n/(3n+1) for all n€ N Use MI to prove 1/(1×4 )+1/(4×7)+1/(7×10)+........=n/(3n+1) for all n€ N
If I did this in 1734 I If I did this in 1734 I'd be World Famous
epsilon-N definition for a limit at infinity (introduction & how to write the proof) epsilon-N definition for a limit at infinity (introduction & how to write the proof)
Proof of a Limit Value Using Epsilon and Delta Proof of a Limit Value Using Epsilon and Delta