Question

Answer urgent question no 7 98 points step by step explanation

Answer 1

Answer:

Option(A) - 1024

Step-by-step explanation:

$Given:2^{20-log_{2}1024}$

$=2^{-log_{2}(1024)}*2^{20}$

$=(2^{log_{2}(1024)})^{-1}*2^{20}$

$=1024^{-1} * 2^{20}$

$=(2^{10})^{-1} * 2^{20}$

$=2^{-10}*2^{20}$

$=2^{20-10}$

$=2^{10}$

$=\boxed{1024}$

Hope it helps you!

Answer 2

$\underline{\underline{\Huge\mathfrak{Answer ;}}}$

$<b>$Dear ,

Your Answer is ; 1024

✧══════•❁❀❁•══════✧

Given ;-

$= > {2}^{20 - log^{2}1024 }$

Now ,

$= > {2}^{ - log^{2}(1024) } \times {2}^{20}$

$= > 1024^{ - 1} \times {2}^{20}$

$= > (2^{10} )^{ - 1} \times {2}^{20}$

$= > {2}^{ - 10} \times {2}^{20}$

$= > {2}^{20 - 10} = {2}^{10}$

$= > {2}^{10} = 1024$

Hence ,
Option (A) 1024 is the right answer.

- Regards
@ItsDmohit ( Brainly Warrior )