Transmitted intensity drives both finite beam power and absorber pressure in parallel ledgers. Exact arithmetic here means exact results for the stated model inputs; measured inputs still carry uncertainty and significant-figure limits.

highlighted = computed this step

Six watts per square metre gives one pascal

At fixed area 4 square metres and speed 6 metres per second, transmitted intensity 6 watts per square metre gives pressure 1 pascal.

P=IA=6 W/m24 m2=24 W,p=I/c=1 PaP=IA=6\ \text{W}/\text{m}^{2}\cdot4\ \text{m}^{2}=24\ \text{W},\quad p=I/c=1\ \text{Pa}
Beam budget scan rowThe first row binds power and absorber pressure.intensitySource=boundtransmittedIrradiance=6 W/m^2illuminatedArea=4 m^2power=24 WintensitySource=boundspeed=6 m/smode=absorberpressure=1 Pa

Nine watts per square metre gives three-halves pascals

The same area and speed with intensity 9 watts per square metre gives power 36 watts and pressure 3/2 pascals.

P=9 W/m24 m2=36 W,p=32 PaP=9\ \text{W}/\text{m}^{2}\cdot4\ \text{m}^{2}=36\ \text{W},\quad p=\tfrac{3}{2}\ \text{Pa}
Beam budget scan rowThe middle row keeps both downstream ledgers visible.intensitySource=boundtransmittedIrradiance=9 W/m^2illuminatedArea=4 m^2power=36 WintensitySource=boundspeed=6 m/smode=absorberpressure=3/2 Pa

Twelve watts per square metre gives two pascals

The third intensity is 12 watts per square metre. Power rises to 48 watts while pressure rises to 2 pascals.

P=12 W/m24 m2=48 W,p=2 PaP=12\ \text{W}/\text{m}^{2}\cdot4\ \text{m}^{2}=48\ \text{W},\quad p=2\ \text{Pa}
Beam budget scan rowThree rows show both IA and I over c responding to intensity.intensitySource=boundtransmittedIrradiance=12 W/m^2illuminatedArea=4 m^2power=48 WintensitySource=boundspeed=6 m/smode=absorberpressure=2 Pa