the-position-of-a-cyclist-moving-in-a-straight-line-is-described-by-the-function

Question

The position of a cyclist moving in a straight line is described by the function p(t)=20t−5t2p(t)=$$20t-5t^2$$, where pp is in kilometers and tt is in hours. Find the intervals where the cyclist's speed is increasing for 0≤t≤50 ≤ t ≤ 5.

Accepted Answer

t∈(2,5]t\in\left(2,5\right\rbrack

Answer

t∈(1,4]t\in\left(1,4\right\rbrack

Answer

t∈(2,5)t\in\left(2,5\right)

Answer

t∈(1,4)t\in\left(1,4\right)

The position of a cyclist moving in a straight line is described by the function p(t)=20t−5t2p(t)=20t-5t^2, where pp is in kilometers and tt is in hours. Find the intervals where the cyclist's speed is increasing for 0≤t≤50 ≤ t ≤ 5.

The position of a cyclist moving in a straight line is described by the function $p (t) = 20 t - 5 t^{2}$ , where $p$ is in kilometers and $t$ is in hours. Find the intervals where the cyclist's speed is increasing for $0 is less than or equal to t is less than or equal to 5$ .