Question

Urgent!!!!!Ofer multe puncte!!​

Answer 1

Hey! :)

Am atasat rezolvarea. Succes!

Answer 2

$b = \sqrt{ {2}^{50} + {2}^{50}}\cdot \dfrac{ \sqrt{8} }{ {512}^{3}}$

$b= \sqrt{ 2\cdot{2}^{50}}\cdot \dfrac{ \sqrt{ {2}^{3} } }{ {512}^{3}}$

$b= \sqrt{{2}^{50 + 1}}\cdot \dfrac{ \sqrt{ {2}^{3} } }{ {512}^{3}}$

$b= \sqrt{{2}^{51}}\cdot \dfrac{ \sqrt{ {2}^{3} } }{ {512}^{3}}$

$b=\dfrac{ \sqrt{ {2}^{3} \cdot{2}^{51}} }{ {512}^{3}}$

$b = \dfrac{ \sqrt{{2}^{51 + 3}}}{ {512}^{3} }$

$b = \dfrac{ \sqrt{ {2}^{54} } }{ {512}^{3} }$

$b = \dfrac{\sqrt{ {( {2}^{27} })^{2} }}{ {2}^{9 \cdot3}}$

$b = \dfrac{ {2}^{27} }{ {2}^{27} }$

$\boxed{b = 1}$