Home
Class 12
MATHS
Statement -I : f(x) = sin x then f' (pi)...

Statement -I : f(x) = sin x then f' `(pi)` = f' `(3pi)`
Statement - (ii) : f(x) = sin x then f `(pi)` = f `(3pi)`

A

Statement -I is ture,statement - II is true and
Statement - II is a correct explantions for Statement -I.

B

Statement -I is true, Statement - II is true but
Statement - II is not a correct explanation of Statement - I .

C

statement - I is true, Statement -II is false .

D

statement - I is true, Statement -II is false .

Text Solution

Verified by Experts

The correct Answer is:
B
Doubtnut Promotions Banner Mobile Dark
|

Topper's Solved these Questions

  • DIFFERENTIATION

    CHHAYA PUBLICATION|Exercise Sample Questions for competitive Exams ( D comprehension Type )|5 Videos

  • DIFFERENTIAL EQUATIONS OF THE FIRST ORDER AND FIRST DEGREE

    CHHAYA PUBLICATION|Exercise E ASSERTION-REASON TYPE|2 Videos

  • DIRECTION COSINES AND DIRECTION RATIOS

    CHHAYA PUBLICATION|Exercise Assertion-Reason Type|2 Videos

Similar Questions

Explore conceptually related problems

Statement 1: For f(x)=sinx ,f^(prime)(pi)=f^(prime)(3pi) Statement 2: For f(x)=sinx ,f(pi)=f(3pi)dot a. Statement 1 and Statement 2, both are correct and Statement 2 is the correct explanation for Statement 1 b. Statement 1 and Statement 2, both are correct and Statement 2 is not the correct explanation for Statement 1 c. Statement 1 is correct but Statement 2 is wrong. d. Statement 2 is correct but Statement 1 is wrong.

If f(x)=|x|^(|sinx|), then find f^(prime)(-pi/4)

Knowledge Check

  • Statement - I : If f(x) = sinx, then f'(0) = f'(2pi) Statement - II : If f(x) = sin x , then f(0) =f(2pi) .

    A
    Statement - I is true , Statement - II is true , Statement -II is a correct explanation for Statement - I
    B
    Statement - I is True , Statement - II is True , Statement -II is not a correct explanation for Statement - I
    C
    Statement - I is True , Satement - II is False.
    D
    Statement - I is true , Statement - II is true , Statement -II is a correct explanation for Statement - I

  • Statement - I : for f(x)=sin x, f'(pi)=f'(3pi) Statement - II : for f(x) =sin x, f(pi)=f(3pi)

    A
    Statement - I is True, Statement - II is True, Statement - II is a correct explanation for Statement - I
    B
    Statement - I is True, Statement - II is True, Statement - II is not a correct explanation for Statement - I
    C
    Statement - I is True, Statement - II is False.
    D
    Statement - I is False, Statement- II is True.

  • If f(x)=xinx then f'((pi)/2) is equal to

    A
    0
    B
    1
    C
    (-1)
    D
    (1/2)

    • Similar Questions

    Explore conceptually related problems

    Let F(x) be an indefinite integral of sin^(2) x Statement - I : The function F(x) satisfies F(x+pi) = F(x) for all real x Statement - II : sin^(2) (pi+x) = sin^(2) x for all real x

    If f(x)={x^2 sin((pi x)/2), |x| =1 then f(x) is

    f(x) = { (kx+1, x le pi),( cos x, x >pi):} If f(x) is continous at x = pi then find k.

    If f(x)= sin""x/2 ,then the value of f''( pi ) is-

    Let f(x) = |x|+|sin x|, x in (-pi/2, (3pi)/2) . Then, f is :

    Home
    Profile