The value of 2^3^2 ÷(2^3)^2
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Answered by
3
2 ^3. ....hopefully it will help.....please mark as brainliest
Babaj:
show me the entire process
Answered by
4
taking numerator and denominator seprately
2^3^2,
firstly, 3^2= 9
secondly, 2^9=512----------(1)
(2^3)^2,
firstly, 2^3=8
secondly, (8)^2=64----------(2)
now, dividing (1) & (2)
we get,
512/64=8
or we can say, 2^3
therefore, 2^3^2÷(2^3)^2 = 2^3
Hope this helps!
Regards
Himanshu1629
<Virtuoso>
2^3^2,
firstly, 3^2= 9
secondly, 2^9=512----------(1)
(2^3)^2,
firstly, 2^3=8
secondly, (8)^2=64----------(2)
now, dividing (1) & (2)
we get,
512/64=8
or we can say, 2^3
therefore, 2^3^2÷(2^3)^2 = 2^3
Hope this helps!
Regards
Himanshu1629
<Virtuoso>
yes it's really helpful, bt can u plz explain me the last process..
plzzz explain the last one
yes sure, what is your doubt in that
if you want than i can breif you in the chat log again
please tell me your doubt so i can explain it briefly
2^3^2 ÷(2^3)^2 = 2^3
how 2^3 cone out
oki oki i got ur point,,, actually i'd solved the question in above lines if you see there, the answer i got was 8......and 8 can be written as 2X2X2 i.e. 2^8 so at the final we can write 2^3^2 ÷(2^3)^2 as 2^3 which is same as 8
hopefully now you got the point and answer of your doubt.......
:-)
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