Home
Class 12
MATHS
Statement I The graph of y=sec^(2)x is s...

Statement I The graph of `y=sec^(2)x` is symmetrical about the Y-axis.
Statement II The graph of `y=tax` is symmetrical about the origin.

A

Both Statement I and Statement II are correct and Statement II is the correct explanation of Statement I

B

Both Statement I and Statement II are correct but Statement II is not the correct explanation of Statement I

C

Statement I is correct but Statement II is incorrect

D

Statement II is correct but Statement I is incorrect

Text Solution

Verified by Experts

The correct Answer is:
A
Promotional Banner

Topper's Solved these Questions

  • GRAPHICAL TRANSFORMATIONS

    ARIHANT MATHS ENGLISH|Exercise Exercise (Passage Based Questions)|4 Videos

  • GRAPHICAL TRANSFORMATIONS

    ARIHANT MATHS ENGLISH|Exercise Exercise (Subjective Type Questions)|3 Videos

  • GRAPHICAL TRANSFORMATIONS

    ARIHANT MATHS ENGLISH|Exercise Exercise (More Than One Correct Option Type Questions)|3 Videos

  • FUNCTIONS

    ARIHANT MATHS ENGLISH|Exercise FUNCTION EXERCISE 8:Questions Asked in Previous 10 Years Exams|1 Videos

  • HYPERBOLA

    ARIHANT MATHS ENGLISH|Exercise Hyperbola Exercise 11 : Questions Asked in Previous 13 Years Exams|3 Videos

Similar Questions

Explore conceptually related problems

The parabola y= px^(2)+px+q is symmetrical about the line

Draw the graph of y=sec^(-1)|x| .

If the graph of a function f(x) is symmetrical about the line x = a, then

Which of the following graphs is symmetric about the origin ?

Which of the following is a function whose graph is symmetrical about the origin ?

If graph of y=f(x) is symmetrical about the y-axis and that of y=g(x) is symmetrical about the origin and if h(x)=f(x)dotg(x),t h e n(d^3h(x))/(dx^3)a tx=0 is (a)cannot be determined (b) f(0)dotg(0) (c)0 (d) none of these

If graph of y=f(x) is symmetrical about the y-axis and that of y=g(x) is symmetrical about the origin and if h(x)=f(x)dotg(x),t h e n(d^3h(x))/(dx^3)a tx=0 is cannot be determined (b) f(0)dotg(0) 0 (d) none of these

If the graph of the function y = f(x) is symmetrical about the line x = 2, then

Statement I The curve y = x^2/2+x+1 is symmetric with respect to the line x = 1 . because Statement II A parabola is symmetric about its axis.

Statement 1: The function f (x) = sin x is symmetric about the line x = 0. Statement 2: Every even function is symmetric about y-axis.