Option A. $1.2868 × 10^{-6}V, 1.819 × 10^{-6}V$
Noise voltage Vn = √(4R KTB)
Where, $K = 1.38×10^{-23} J/K$, the Boltzmann constant
T is the absolute temperature in kelvins,
R is the resistance
B is the bandwidth at which the power $P_{n}$ is delivered.
Noise voltage by individual resistors
$V_{n1}= √(4R_{1} KTB) = √(4×10×10^{3} ×1.38×10^{-23} ×300× 10×10^{3}) $
$= √(1.656 × 10^{-12}) = 1.2868 × 10^{-6}V$
$V_{n2}= √(4R_{1} KTB) = √(4×20×10^{3} ×1.38×10^{-23} ×300× 10×10^{3}) $
$= √(3.312 × 10^{-12}) = 1.819 × 10^{-6}V$