This is a double replacement (double displacement reaction).
Balanced Equation
$"CsCl(aq)"+"AgNO"_3("aq")$$rarr$$"CsNO"_3("aq")+"AgCl(s)"$
Molar Masses
We need the molar masses of $"CsCl"$ and $"AgCl"$.
$"CsCl:"$$"168.358452 g/mol"$
$"AgCl:"$$"143.3212 g/mol"$
Theoretical Yield of Silver Chloride
Determine the number of moles of $"CsCl"$ by dividing the given mass of $"CsCl"$ by its molar mass. Then determine the number of moles of $"AgCl"$ by multiplying times ratio between $"AgCl"$ and $"CsCl"$ so that $"AgCl"$ is in the numerator. Then determine the theoretical yield of $"AgCl"$ by multiplying times its molar mass.
$102.6996cancel"g CsCl"xx(1cancel"mol CsCl")/(168.358452cancel"g CsCl")xx(1cancel"mol AgCl")/(1cancel"mol CsCl")xx(143.3212"g AgCl")/(1cancel"mol AgCl")="87.42674 g AgCl"$
Percent Yield
$"percent yield"=("actual yield")/("theoretical yield")xx100%"$
$"percent yield"=(77.938858"g AgCl")/(87.42674"g AgCl")xx100%"$
$"percent yield"="89.1476 %"$