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Popular Questions
 A function f from the set of natural members to integers defined by
 For real x, let f(x) = x3 + 5x + 1, then
 If X is real, then value of the expression
 If Ex = y + âˆš1 + y2, then y =
 Let f : R > R be a function defined by
 For (equation)< 1, x lies in the interval
 The domain of sin
 the value of lim 5 / root 2  root x, is
 The domain of the function f(x) =
 Domain of f(x) = log  log x  is
 If f(x) = 2x6 + 3x4 + 4x2 then, f(x) is
 If f(x) satisfies the relation 2f(x) + f(1  x) = x2 for all real x, then f(x) is
 The graph of the function y = f(x) is symmetrical about the line x=2, then
 If f(x) = log [1 + x/1  x], then f[2x/1 + x2] is equal to
 If the distance directrices of a rectangular hyperbola is 10, then distance between its foci will be
 Function f(x) = x  [x], where [.] denotes a greatest integer
 For a real number y, let [y] denotes the great est integer less than or equal or to y:
 The function F : R > R defined by f(x) = ex is
 if f(x)={(1+2x)^1/x, for x not equal to 0, e^2, for x=0, then
 If f(x) = ax+b and g(x) = cx + d, then f(g(x)) = g(f(x)) is equivalent to
 Lim x^2  1 / x > 1 x^n  1 is equal to
 If f(1) = 2 and f(1) = 1, then the value of
 if f(x)=x2, then
 for the function f(x)={x^3a^3/xa, x not equal to a, b, x=a if f(x) is continuous at X=a, then b is equal to
 If e and e are the coordinates of a hyperbola and its conjugate,
 lim (1) ^[x], where denotas the greatest integer function is equal y
 if f(x)={(x^2/a)a, when xa
 if f(x)={e^1/x, whenX not equal to 0 0, when x=0, then
 let f(x)={x4/x4 +a, x<4 a+b, x=4. x4/x4+b, x>4 x=4 when
 the value of lim /n > oo 1+2...+n /3n^2 + 5. is
 If function f(x) is difference at x = a, then

if f(x)={x, when0
 the expression of a directrix of the ellipse
 Lim x > pie ^x 1/root + x 1
 lim root 1 + root 2 + x  root 3 / x2 is equal to
 the function f x = in (1 + ax)  in(1 bx)/ x is not defined
 Lim / k > oo (1^ + 2^3 + 3^3 +....+ k^3) is equal to
 Let P (a sec theta , b tan theta ) and Q (a sec b, than ) where
 If f : R > R is such that f(1) = 3 and f (1) = 6. Then,
 lim {1 / 1  n^2 + 2 / 1n^2+...+ n /1  n^2} is equal to
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Popular Questions
 A function f from the set of natural members to integers defined by
 For real x, let f(x) = x3 + 5x + 1, then
 If X is real, then value of the expression
 If Ex = y + âˆš1 + y2, then y =
 Let f : R > R be a function defined by
 For (equation)< 1, x lies in the interval
 The domain of sin
 the value of lim 5 / root 2  root x, is
 The domain of the function f(x) =
 Domain of f(x) = log  log x  is
 If f(x) = 2x6 + 3x4 + 4x2 then, f(x) is
 If f(x) satisfies the relation 2f(x) + f(1  x) = x2 for all real x, then f(x) is
 The graph of the function y = f(x) is symmetrical about the line x=2, then
 If f(x) = log [1 + x/1  x], then f[2x/1 + x2] is equal to
 If the distance directrices of a rectangular hyperbola is 10, then distance between its foci will be
 Function f(x) = x  [x], where [.] denotes a greatest integer
 For a real number y, let [y] denotes the great est integer less than or equal or to y:
 The function F : R > R defined by f(x) = ex is
 if f(x)={(1+2x)^1/x, for x not equal to 0, e^2, for x=0, then
 If f(x) = ax+b and g(x) = cx + d, then f(g(x)) = g(f(x)) is equivalent to
 Lim x^2  1 / x > 1 x^n  1 is equal to
 If f(1) = 2 and f(1) = 1, then the value of
 if f(x)=x2, then
 for the function f(x)={x^3a^3/xa, x not equal to a, b, x=a if f(x) is continuous at X=a, then b is equal to
 If e and e are the coordinates of a hyperbola and its conjugate,
 lim (1) ^[x], where denotas the greatest integer function is equal y
 if f(x)={(x^2/a)a, when xa
 if f(x)={e^1/x, whenX not equal to 0 0, when x=0, then
 let f(x)={x4/x4 +a, x<4 a+b, x=4. x4/x4+b, x>4 x=4 when
 the value of lim /n > oo 1+2...+n /3n^2 + 5. is
 If function f(x) is difference at x = a, then

if f(x)={x, when0
 the expression of a directrix of the ellipse
 Lim x > pie ^x 1/root + x 1
 lim root 1 + root 2 + x  root 3 / x2 is equal to
 the function f x = in (1 + ax)  in(1 bx)/ x is not defined
 Lim / k > oo (1^ + 2^3 + 3^3 +....+ k^3) is equal to
 Let P (a sec theta , b tan theta ) and Q (a sec b, than ) where
 If f : R > R is such that f(1) = 3 and f (1) = 6. Then,
 lim {1 / 1  n^2 + 2 / 1n^2+...+ n /1  n^2} is equal to