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AAKASH SERIES-BINOMIAL THEOREM-PRACTICE EXERCISE
- 2.C0 + (2^2)/(2).C1 + (2^3)/(3).C2 + ……+(2^11)/(11).C10 =
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- ""^11C0^2 - ""^11C1^2 + ""^11C2^2 - ""^11C3^2 + ……- "^11C11^2 =
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- (C0)/(1) + (C2)/(3) + (C4)/(5) + ……+(C16)/(17) =
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- (C1)/(2) + (C3)/(4) + …….+(C15)/(16)=
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- The coefficient of x^3 in (1-4x)^(1//2) is
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- The range of x for which the expansion of (1-3/x)^(-3//4) is valid is
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- The range of x of which the expansion of (2-3x^2)^(-11/2)is valid is
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- The fifth term of (1 - (2x)/(3))^(3//4) is
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- For |x| lt 1, the (r + 1)^(th) term in the expansion of sqrt(1 - x) is
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- The general term of (2a - 3b)^(-1//2) is
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- In the expansion of (1+x+x^2+x^3+…..oo)^3, coefficient of x^3 is
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- In the expansion of (1-2x+3x^2 -4x^3+…."to")^4 coefficient of x^2 is
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- The coefficient of x^24 in (1+3x+6x^2 + 10x^3 + ……oo)^(2//3) is
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- The coefficient of x^10 in (1-2x + 3x^2)/(1-x) is
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- The coefficient of x^9 in the expansion of (1-5x)/(1+x) is
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- The coefficient of x^4 in the expansion of ((1 -3x)^2)/((1 - 2x)) is
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- For |x| lt 1, the coefficient of x^r in the expansion of ((1+x)^2)/((1...
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- If x = 1 + 3a + 6a^2 + 10 a^3 + ……" to " oo terms |a| lt 1, y = 1+4a+1...
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- Prove that : If |x| is so small that x^(2) and higher powers of x may ...
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- If |x| is so small that all terms containing x^2 and higher powers of ...
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