In the following table relation of graph in column$-I$ and shape of graph in column$-II$ is shown match them appropriately.
column$-I$
column $-II$
$(a)$ ${T^2} \to l$
$(i)$ Linear
$(b)$ ${T^2} \to g$
$(ii)$ Parabolic
$(c)$ ${T} \to l$
$(iii)$ Hyperbolic
In the following table relation of graph in column$-I$ and shape of graph in column$-II$ is shown match them appropriately.
| column$-I$ | column $-II$ |
| $(a)$ ${T^2} \to l$ | $(i)$ Linear |
| $(b)$ ${T^2} \to g$ | $(ii)$ Parabolic |
| $(c)$ ${T} \to l$ | $(iii)$ Hyperbolic |
$(a-i),(b-i i i),(c-i i)$
Similar Questions
Time period of a simple pendulum in a stationary lift is ' $T$ '. If the lift accelerates with $\frac{ g }{6}$ vertically upwards then the time period will be .....
(where $g =$ acceleration due to gravity)
Time period of a simple pendulum in a stationary lift is ' $T$ '. If the lift accelerates with $\frac{ g }{6}$ vertically upwards then the time period will be .....
(where $g =$ acceleration due to gravity)
- [JEE MAIN 2022]
Time period of pendulum, on a satellite orbiting the earth, is
Time period of pendulum, on a satellite orbiting the earth, is
- [AIIMS 2016]
A simple pendulum is taken from the equator to the pole. Its period
A simple pendulum is taken from the equator to the pole. Its period
What is the velocity of the bob of a simple pendulum at its mean position, if it is able to rise to vertical height of $10\,cm$ ($g = 9.8\, m/s^2$) ..... $m/s$
What is the velocity of the bob of a simple pendulum at its mean position, if it is able to rise to vertical height of $10\,cm$ ($g = 9.8\, m/s^2$) ..... $m/s$
A girl is swinging a swing in the sitting position. What will be the effect on the time period of the swing if she stand up ?
A girl is swinging a swing in the sitting position. What will be the effect on the time period of the swing if she stand up ?