A $36,000-$pound truck is parked on a $10\backslash$deg slope $($see figure$).$ Assume the only force to overcome is that due to gravity. $($Round your answers to one decimal place.$)$

Weight $=36,000$ lb

A truck is on a slope that goes up and right. There is a horizontal line underneath the slope. The angle between the slope and the horizontal line is $10\backslash$deg $.$ A vector labeled Weight $=36,000$ lb starts at the bottom of the truck and goes vertically down.

$($a$)$

Find the force $($in lb$)$ required to keep the truck from rolling down the hill.

Incorrect: Your answer is incorrect.

lb

$($b$)$

Find the force $($in lb$)$ perpendicular to the hill.A $36,000-$pound truck is parked on a $10$ slope $($see figure$).$ Assume the only force to overcome is that due to gravity. $($Round your answers to one decimal place.$)$

$($a$)$ Find the force $($in $lb)$ required to keep the truck from rolling down the hill.

$($b$)$ Find the force $($in lb$)$ perpendicular to the hill.