Using principle of mathematical induction

  1. PRINCIPLE OF MATHEMATICAL INDUCTION=1/2+1/4+1/8+....+1/2n=1-1/2n
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    2. Anonymous asked by Anonymous
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  2. Using principle of mathematical induction prove the following
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    2. Zerhun asked by Zerhun
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  3. 1. Prove that 1^2+ 2^2+ 3^2 + โ‹ฏ + ๐‘›^2 = ๐‘›(๐‘›+1)(2๐‘›+1)รท6, โˆ€๐‘›๐‘› โˆˆ โ„• by using the principle ofmathematical
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  4. 1. Prove that 12 + 22 + 32 + โ‹ฏ + ๐‘›๐‘›2 = ๐‘›๐‘›(๐‘›๐‘›+1)6(2๐‘›๐‘›+1) , โˆ€๐‘›๐‘› โˆˆ โ„• by using the principle
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  5. Use the Principle of Mathematical Induction to prove that 2 | (n2 โˆ’ n) for all n โ‰ฅ 0.
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    2. Jacqueline asked by Jacqueline
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  6. 1. Prove that 12 + 22 + 32 + โ‹ฏ + ๐‘›๐‘›2 = ๐‘›๐‘›(๐‘›๐‘›+1)6(2๐‘›๐‘›+1) , โˆ€๐‘›๐‘› โˆˆ โ„• by using the principle
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  7. Prove by Principle of Mathematical Induction that for every positive integersn , 3^n >n^2
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    2. ezile asked by ezile
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  8. how to prove that this is true for all natural numbers n, using principle of mathematical induction.(3i+2)= 5+8+11+14+...+
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    2. jessica asked by jessica
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  9. *if it is in parentheses, it is subscripted.the sequence {a(n)} is defined recursively by a(1) = 1, a(2) = 1 and for all n>= 1,
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    2. zgord asked by zgord
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  10. Use mathematical induction to prove that the statement holds for all positive integers. Also, label the basis, hypothesis, and
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    2. Timofey asked by Timofey
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