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Compute 994
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Compute 97
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Using binomial theorem, indicate which of the following two number is larger: `(1.01)^(1000000)`, 10
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Find the coefficient of x15 in `(x^2 + 1/x^3)^10`
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Find the coefficient of x2 and the coefficient of x6 in `(x^2 -1/x^3)^6`
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Find the coefficient of x4 in the expansion `(1 + x^3)^50 (x^2 + 1/x)^5`
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Find the constant term of `(2x^3 - 1/(3x^2))^5`
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Find the last two digits of the number 3600
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If n is a positive integer, using Binomial theorem, show that, 9n+1 − 8n − 9 is always divisible by 64
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If n is an odd positive integer, prove that the coefficients of the middle terms in the expansion of (x + y)n are equal
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If n is a positive integer and r is a non-negative integer, prove that the coefficients of xr and xn−r in the expansion of (1 + x)n are equal
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If a and b are distinct integers, prove that a − b is a factor of an − bn, whenever n is a positive integer. [Hint: write an = (a − b + b)n and expaand]
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In the binomial expansion of (a + b)n, if the coefficients of the 4th and 13th terms are equal then, find n
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If the binomial coefficients of three consecutive terms in the expansion of (a + x)n are in the ratio 1 : 7 : 42, then find n
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In the binomial expansion of (1 + x)n, the coefficients of the 5th, 6th and 7th terms are in AP. Find all values of n
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Prove that `"C"_0^2 + "C"_1^2 + "C"_2^2 + ... + "C"_"n"^2 = (2"n"!)/("n"!)^2`
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Choose the correct alternative:
The value of 2 + 4 + 6 + … + 2n is
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Choose the correct alternative:
The remainder when 3815 is divided by 13 is
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In problems 1 – 6, using the table estimate the value of the limit.
`lim_(x -> 2) (x - 2)/(x^2 - x - 2)`
| x | 1.9 | 1.99 | 1.999 | 2.001 | 2.01 | 2.1 |
| f(x) | 0.344820 | 0.33444 | 0.33344 | 0.333222 | 0.33222 | 0.332258 |
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In problems 1 – 6, using the table estimate the value of the limit
`lim_(x -> 2) (x - 2)/(x^2 - 4)`
| x | 1.9 | 1.99 | 1.999 | 2.001 | 2.01 | 2.1 |
| f(x) | 0.25641 | 0.25062 | 0.250062 | 0.24993 | 0.24937 | 0.24390 |
Concept: undefined >> undefined
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