If f'(a),f'(b) is continuous at f'(c) , then a equals

Question

If f'(a),f'(b) is continuous at f'(c) , then a equals (A) 0 (B) 1 (C) 2 (D) 3

Tardigrade Admin · Accepted Answer

If O= overlineX+ overlineY is continuous at y=a cos (ω t-kx) , then [MoLT] [MoL-1To] [MoL-1T-1] [MoLT-1] t-1 [using L? Hospital's rule] t(-1/2) t(1/2) t [FLT-2]

Q. If $f^{'} (a), f^{'} (b)$ is continuous at $f^{'} (c)$ , then a equals

0

1

2

3

If $O = \overline{X} + \overline{Y}$ is continuous at $y = a cos (ω t - k x)$ , then $[M^{o} L T]$ $[M^{o} L^{- 1} T^{o}]$ $[M^{o} L^{- 1} T^{- 1}]$ $[M^{o} L T^{- 1}]$ $t^{- 1}$ [using L? Hospital's rule] $t^{\frac{- 1}{2}}$ $t^{\frac{1}{2}}$ $t$ $[F L T^{- 2}]$

Q. If f′(a),f′(b) is continuous at f′(c) , then a equals

0

1

2

3

If O=X+Y is continuous at y=acos(ωt−kx) , then [MoLT] [MoL−1To] [MoL−1T−1] [MoLT−1] t−1 [using L? Hospital's rule] t2−1​ t21​ t [FLT−2]

Q. If $f^{'} (a), f^{'} (b)$ is continuous at $f^{'} (c)$ , then a equals

If $O = \overline{X} + \overline{Y}$ is continuous at $y = a cos (ω t - k x)$ , then $[M^{o} L T]$ $[M^{o} L^{- 1} T^{o}]$ $[M^{o} L^{- 1} T^{- 1}]$ $[M^{o} L T^{- 1}]$ $t^{- 1}$ [using L? Hospital's rule] $t^{\frac{- 1}{2}}$ $t^{\frac{1}{2}}$ $t$ $[F L T^{- 2}]$