Limits and Continuity Quiz 11 – Punjab Meritorious School Preparation Portal

Welcome to your 20th Aug Limits and Continuity Quiz 11 CBT TEST

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infinite

f(x) = [sin x] + |x| is discontinuous (Here [ ] represents greatest integer function)

f(x) = [sin x] + |x| is discontinuous (Here [ ] represents greatest integer function)

f(x) = [sin x] + |x| is discontinuous (Here [ ] represents greatest integer function)

f(x) = [sin x] + |x| is discontinuous (Here [ ] represents greatest integer function)

f(x) = [sin x] + |x| is discontinuous (Here [ ] represents greatest integer function)

f(x) = [cosec x], where [.] represents greatest integer function -

f(x) = [cosec x], where [.] represents greatest integer function -

f(x) = [cosec x], where [.] represents greatest integer function -

f(x) = [cosec x], where [.] represents greatest integer function -

f(x) = [cosec x], where [.] represents greatest integer function -

is continuous in the interval [–1, 1], then ‘p’ is equal to:

–1

–1/2

1/2

1

Let ƒ(x) = Sgn (x) and g(x) = x(x² – 5x + 6). The function f(g(x)) is discontinuous at -

Infinitely many points

Exactly one point

Exactly three points

No point

Discontinuity at x = 0

Discontinuity at x = 1/2

Discontinuity at x = 3/2

All of these are correct

If [.] denotes greatest integer function then

If [.] denotes greatest integer function then

If [.] denotes greatest integer function then

If [.] denotes greatest integer function then

If [.] denotes greatest integer function then

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