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AAKASH SERIES-MATHEMATICAL INDUCTION-PRACTICE SHEET (EXERCISE-I) LEVEL-I (Principle of Mathematical Induction) (Straight Objective Type Questions)
- S(n) = 1^(3) + 2^(3) + 3^(3) + …... + n^(3) and T(n) = 1+ 2 + 3+ 4….....
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- A = sum of first 10 natural numbers, B = sum of squares of first 10 ...
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- If sum (r=1)^(n) t(r) = (1)/( 12) n (n+1) (n+2) then sum(r=1)^(n) (1)...
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- 1+ (1+3) + (1+3+ 5) + ….n brackets =
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- 1+ ((1)/(3) + (1)/(3^2) ) + (( 1)/( 3^3) + (1)/( 3^4) + (1)/( 3^5) ) ...
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- Sum of n^( th) bracket of (1) + (2+ 3+4) + ( 5+ 6+ 7+ 8+9) + ….. is
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- { n (n+1) (2n+1) : n in Z} sub
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- If a,b and n are natural numbers then a^(2n-1) + b^(2n-1) is divisible...
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- If 'a' and 'b'are natural numbers such that a^(2) - b^(2) is prime num...
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- AA n in N, 49^(n) + 16n -1 is divisible by
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- AA n in , 7^(2n) + 3^(n-1) . 2^(3n-3) is divisible by
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- Sum of the cubes of three successive natural number is divisible by
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- For every natural number n, 3^(2n+2) - 8n -9 is divisible by
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- If 10^(n) + 3.4^(n) + x is divisible by 9 for all n in N, then least ...
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- AA n in N, 5^(2n+2) - 24n - 25 is divisible by
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- If y^(n) -1 is divisible by y+ a for all values of n in N, then a must...
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- 7^(13) + 6^(13) is divisible by
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- (1+ x)^(n) -nx -1 is divisible by (where n in N )
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- For a positive integer (n gt 1), Let a (n) = 1+ (1)/(2) + (1)/(3) + (1...
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- For all positive integers n gt 1, { x(x^(n-1) - n,a^(n-1) ) } + a^(n) ...
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