Another differential equation named for this quantity states that the partial derivative of u with respect to t minus alpha times del-squared of u equals zero.
A differential equation that describes this quantity in one dimension is solved by writing it as a product of functions of position and of time; that steady-state equation says that f-sub-xx plus f-sub-yy equals zero. Another differential equation named for this quantity states that the partial derivative of u with respect to t minus alpha times del-squared of u equals zero. An equation about the loss of this quantity has a slope field with positive slopes below a horizontal line and negative slopes above it, which causes the solutions to converge exponentially to a constant; that equation takes the form y-prime equals k times the quantity of y minus T-sub-A. For 10 points, name this quantity whose loss is described by Newton's law of cooling.
A differential equation that describes this quantity in one dimension is solved by writing it as a product of functions of position and of time; that steady-state equation says that f-sub-xx plus f-sub-yy equals zero.
heat [accept temperature] &lt;Prince&gt;