Question

A road bicycle racing is a prime sport in France. There are different kinds of bicycle racing on paved roads, One of the kinds is Cycle Racing against the dlock, where a team of cyclists completes the course of race from A to B in the minmum time possible. There is 'N number of pitstops a cyclist can halt to change the team member, check tires or repairs. Each time a cyclist uses the pitstop(a[l]). same or another team member takes over the race and the value in the pitstop represents the maximum number of stops the cyclist has to make in the forward direction. The task here is to find the minimum number of stops a cyclist can make to reach the destination. If the value in the pitstop is 0, the cyclist cannot halt. A cyclist always starts the race from the first pitstop.​ Input 6 ->value of n {1,3,5,1,0,1}->a[], elements a[0] to a[n-1], where input each element is separated by new line Output: 3->minimum stop a cyclist makes​

Answer 1

Answer:

$453 \times (x { \frac{ \sqrt{ {yy \sqrt[ < > > \geqslant \leqslant ]{?} }^{?} \times \frac{?}{?} } }{?} }^{2} \times \frac{?}{?}$

Answer 2

Answer: *answer is a*

453 × (x ■>><□|}>>●¤♤●

453 \times (x { \frac{ \sqrt{ {yy \sqrt[ < > > \geqslant \leqslant ]{?} }^{?} \times \frac{?}{?} } }{?} }^{2} \times \frac{?