Enable text based alternatives for graph display and drawing entry

Try another version of this question

When air expands adiabatically (without gaining or losing heat), its pressure ` P` and volume ` V ` are related by the equation ` PV^(1.4)=C ` where ` C ` is a constant.

Suppose that at a certain instant the volume is `320` cubic centimeters and the pressure is `75` kPa and is decreasing at a rate of `12` kPa/minute.

At what rate in cubic centimeters per minute is the volume increasing at this instant?

  `"cm"^3/min`

Note: Pa stands for Pascal -- it is equivalent to one Newton/(meter squared); kPa is a kiloPascal or 1000 Pascals.

Get help:


↑
X
MathQuill
   x  x  √  n√  |   | (   ) π ∞ DNE
   x  √  (   ) π ∞ DNE
( ) ( ] [ ) [ ] —∞ ∞ ∪ DNE
< > ≤ ≥ or All Real Numbers DNE
log logn ln n√  | | e 
sin cos tan arcsin arccos arctan ⟨ ⟩
[more..]