(a) use the fourier transform in 1-dimension, -) +00 1 (p)ep/h dp 27th and the inverse transform, +oo 1 (p) b(x)eipa/hdt 27th to prove the fourier integral theorem +o0 +oo 1 p(p')e(p-p)a/hdp'da 27th -oo (b) working in 1-dimension for simplicity, use (r) xp ()h x(x) to show that the position operator in momentum space is d

On a hot saturday morning while people are working inside, the air conditioner keeps the temperature inside the building at 22degreesc. at noon the air conditioner is turned off, and the people go home. the temperature outside is a constant 33degreesc for the rest of the afternoon. if the time constant for the building is 4 hr, what will be the temperature inside the building at 4 : 00 font size decreased by 2 upper p . font size decreased by 2 upper m .? at 6 : 00 font size decreased by 2 upper p . font size decreased by 2 upper m .? when will the temperature inside the building reach 24degreesc? 324281