According to Einstein's prediction, which of the following happens to the time interval between two events occurring in an inertial frame of reference as the frame's velocity with respect to the observer increases?

Correct option is C

​$$\begin{aligned}&\text{According to Einstein's theory of \textbf{special relativity}, time dilation occurs as the velocity} \\&\text{of a moving frame increases relative to a stationary observer. The time interval } \Delta t' \\&\text{measured in the moving frame is related to the interval } \Delta t \text{ in the stationary frame by:} \\[10pt]&\Delta t' = \frac{\Delta t}{\sqrt{1 - \frac{v^2}{c^2}}} \\[10pt]&\text{As the velocity } v \text{ of the frame \textbf{increases}, the denominator } \sqrt{1 - \frac{v^2}{c^2}} \text{ \textbf{decreases},} \\&\text{making the observed time interval } \Delta t' \text{ \textbf{increase}.}\end{aligned}$$​​