Transmitted pressure uses one plus the checked reflection ratio. Exact arithmetic here means exact results for the stated model inputs; measured inputs still carry uncertainty and significant-figure limits.

highlighted = computed this step

Right impedance 4 transmits pressure 8

The left impedance and incident pressure stay fixed. Right impedance 4 gives a checked reflection ratio and transmitted pressure 8.

pt=(1+13)6=8p_t=\left(1+\frac{1}{3}\right)\cdot6=8
Transmitted pressure row 1The transmitted label is checked from the impedance ratio.incidentreflectedtransmittedleft 2 raylright 4 raylR 1/3in 6 Paback 2 Pathrough 8 PaI back 4 W/m^2

Right impedance 6 transmits pressure 9

The left impedance and incident pressure stay fixed. Right impedance 6 gives a checked reflection ratio and transmitted pressure 9.

pt=(1+12)6=9p_t=\left(1+\frac{1}{2}\right)\cdot6=9
Transmitted pressure row 2The transmitted label is checked from the impedance ratio.incidentreflectedtransmittedleft 2 raylright 6 raylR 1/2in 6 Paback 3 Pathrough 9 PaI back 9 W/m^2

Right impedance 10 transmits pressure 10

The left impedance and incident pressure stay fixed. Right impedance 10 gives a checked reflection ratio and transmitted pressure 10.

pt=(1+23)6=10p_t=\left(1+\frac{2}{3}\right)\cdot6=10
Transmitted pressure row 3The transmitted label is checked from the impedance ratio.incidentreflectedtransmittedleft 2 raylright 10 raylR 2/3in 6 Paback 4 Pathrough 10 PaI back 16 W/m^2

Transmitted pressure rises as the positive reflection ratio rises

Every row keeps the incident pressure at six pascals. The transmitted side uses one plus the checked reflection ratio.

ZLZRRpipt24136826126921023610\begin{array}{c|c|c|c|c}Z_L&Z_R&R&p_i&p_t\\2&4&\frac{1}{3}&6&8\\2&6&\frac{1}{2}&6&9\\2&10&\frac{2}{3}&6&10\\\end{array}
Largest transmitted rowThe final row displays the two-thirds reflection ratio.incidentreflectedtransmittedleft 2 raylright 10 raylR 2/3in 6 Paback 4 Pathrough 10 PaI back 16 W/m^2