the great snipe can fly up to 4,000 miles (mi) without stopping for food or water at a speed of 60 miles per…

the great snipe can fly up to 4,000 miles (mi) without stopping for food or water at a speed of 60 miles per hour (mph). what is the maximum number of days, to the nearest tenth, that the great snipe can fly without stopping?

the great snipe can fly up to 4,000 miles (mi) without stopping for food or water at a speed of 60 miles per hour (mph). what is the maximum number of days, to the nearest tenth, that the great snipe can fly without stopping?

Answer

Explanation:

Step1: Calculate flight - time in hours

We know that time $t=\frac{d}{v}$, where $d = 4000$ miles and $v = 60$ mph. So $t=\frac{4000}{60}=\frac{200}{3}$ hours.

Step2: Convert hours to days

Since there are 24 hours in a day, the number of days $D=\frac{t}{24}$. Substitute $t=\frac{200}{3}$ into the formula: $D=\frac{\frac{200}{3}}{24}=\frac{200}{3\times24}=\frac{200}{72}=\frac{25}{9}\approx2.8$ days.

Answer:

$2.8$