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General
Easy
Question
Evaluate dx



 None of these
The correct answer is:
Related Questions to study
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If . The integral of with respect to is 
If . The integral of with respect to is 
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is
is
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dx equals:
dx equals:
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If I = , then I equals:
If I = , then I equals:
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The indefinite integral of is, for any arbitrary constant 
The indefinite integral of is, for any arbitrary constant 
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If f = x + 2 then is equal to
If f = x + 2 then is equal to
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Let , then is equal to:
Let , then is equal to:
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Statement I : y = f(x) =, xR Range of f(x) is [3/4, 1)
Statement II : .
Statement I : y = f(x) =, xR Range of f(x) is [3/4, 1)
Statement II : .
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Statement I : Function f(x) = sinx + {x} is periodic with period
Statement II : sin x and {x} are both periodic with period and 1 respectively.
Statement I : Function f(x) = sinx + {x} is periodic with period
Statement II : sin x and {x} are both periodic with period and 1 respectively.
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Statement 1 : f : R R and is bijective.
Statement 2 : is bijective.
Statement 1 : f : R R and is bijective.
Statement 2 : is bijective.
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Statement I : Graph of y = tan x is symmetrical about origin
Statement II : Graph of is symmetrical about yaxis
Statement I : Graph of y = tan x is symmetrical about origin
Statement II : Graph of is symmetrical about yaxis
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Statement If Where is an identity function.
Statement R defined by is an identity function.
Statement If Where is an identity function.
Statement R defined by is an identity function.
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Maths
Assertion (A) : Graph of
Reason (R) : In the expression a^{m/n}, where a, m, n × J^{+}, m represents the power to which a is be raised, whereas n determines the root to be taken; these two processes may be administered in either order with the same result.
Assertion (A) : Graph of
Reason (R) : In the expression a^{m/n}, where a, m, n × J^{+}, m represents the power to which a is be raised, whereas n determines the root to be taken; these two processes may be administered in either order with the same result.
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Assertion: The period of is 1/2.
Reason: The period of x – [x] is 1.
Assertion: The period of is 1/2.
Reason: The period of x – [x] is 1.
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Assertion : Fundamental period of .
Reason : If the period of f(x) is and the period of g(x) is , then the fundamental period of f(x) + g(x) is the L.C.M. of and T
Assertion : Fundamental period of .
Reason : If the period of f(x) is and the period of g(x) is , then the fundamental period of f(x) + g(x) is the L.C.M. of and T
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