What is the digit in 10s place in
\[\Huge 7^{7^{7^{7^{7..1000 Times}}}}\]
7? lol
?
7, because everything is 77777777777777777777777777777777777777777777777777777777777777777777777777777777777777777777777777777777777777777777777777...
seriously? -.-
ya lol
you're wrong with the answer anyway
lol 8 then?
nowhere near
its 7 because it says digit not the entire number
why are you forcing me to say that yes you are right?
because i am right
ok
@hartnn bhaiiiiiiiiiiiiii
bhai ,relax. aise maths kabhi nai kiya maine .... what i can think of just generalizing.... but thats tedious...idk any definite method for it...
if @mukushla has time, he can help...
lol i think it's an exponent that you repeat 1000 times.
There is 1000 7s? Juat making sure.
If that's the case then it's 7 :I
i have some idea 7^2=49 7^3=343 7^4=2401 That means always odd..hence 7^7^7..is smt odd therefore 7^odd 49=4k+1 343=4k+3 2401=4k+1 hence 7^4k+3 or 7^4k+1 its 1000 so 7^4k+3 \[\large 7^{4k}7^3\] => 343 x (7^4)^k \[\large 343 (...01)^k\] now 010101 will remain 01 only so we only worry about 343 hence ans=4
I can solve it using brute force by programming...
I will check it. are you sure it is correct?
yep ans is 4
I didn't understand most of that
@hartnn ??
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