Now, in △ABQ, AQ2=AB2+BQ2=(1.6)2+(3.15)2[ from Eq. (iv) of question (56) ]=2.56+9.9225=12.4825cm2 In △BCP, CP2=BC2+PB2=(6.3)2+(0.8)2 [from Eq. (ii) of qusestion (56)] =39.69+0.64=40.33cm24(CP2−AQ2)=4[40.33−12.4825]=4 [27.8475] =111.39cm2 Hence, 4(CP2−AQ2) equal to 111.39cm2.