a) 4−3+32:54
=4−3+65
=12−9+1210
=121
b) 115⋅97+115⋅92+11−5
=115⋅(97+92−1)=115⋅(1−1)=0
c) 1125−513−−717−813+1017\dfrac{11}{25} - \dfrac{5}{13} - \dfrac{- 7}{17} - \dfrac{8}{13} + \dfrac{10}{17}2511−135−17−7−138+1710
=1125−(513+813)+(717+1017)=1125−1+1=1125=1125−(513+813)+(717+1017)=1125−1+1=1125\begin{array}{l}
{= \dfrac{11}{25} - \left( {\dfrac{5}{13} + \dfrac{8}{13}} \right) + \left( {\dfrac{7}{17} + \dfrac{10}{17}} \right)} \\
{= \dfrac{11}{25} - 1 + 1 = \dfrac{11}{25}}
\end{array}=2511−(135+138)+(177+1710)=2511−1+1=2511=2511−(135+138)+(177+1710)=2511−1+1=2511
d) 425+∣−0,75∣−95⋅(−13)2+134\sqrt{\dfrac{4}{25}} + \left| {- 0,75} \right| - \dfrac{9}{5} \cdot \left( \dfrac{- 1}{3} \right)^{2} + \dfrac{13}{4}254+∣−0,75∣−59⋅(3−1)2+413
=25+0,75−95⋅19+134=25+34−15+134=(25−15)+(34+134)=15+72=3710=25+0,75−95⋅19+134=25+34−15+134=(25−15)+(34+134)=15+72=3710\begin{array}{l}
{= \dfrac{2}{5} + 0,75 - \dfrac{9}{5} \cdot \dfrac{1}{9} + \dfrac{13}{4}} \\
{= \dfrac{2}{5} + \dfrac{3}{4} - \dfrac{1}{5} + \dfrac{13}{4}} \\
{= \left( {\dfrac{2}{5} - \dfrac{1}{5}} \right) + \left( {\dfrac{3}{4} + \dfrac{13}{4}} \right)} \\
{= \dfrac{1}{5} + \dfrac{7}{2} = \dfrac{37}{10}}
\end{array}=52+0,75−59⋅91+413=52+43−51+413=(52−51)+(43+413)=51+27=1037=52+0,75−59⋅91+413=52+43−51+413=(52−51)+(43+413)=51+27=1037