Prove that 4^10 + 4^10 +4^10 +4^10+4^10+4^11 equal to 2^23
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Answer:
4^10+4^10+4^10+4^10+4^10+4^11
=1048576+410+410+410+410+411
=1048576+1048576+410+410+410+411
=2097152+410+410+410+411
=2097152+1048576+410+410+411
=3145728+410+410+411
=3145728+1048576+410+411
=4194304+410+411
=4194304+1048576+411
=5242880+411
=5242880+4194304
=9437184
2^23
8388608
Not equal
shambhawi16:
take 4^10 as common
4^10(1+1+1+1+4)
=2^20*8
=2^20*2^3
=2^(20+3)
=2^23
=2^20*8
=2^20*2^3
=2^(20+3)
=2^23
in one of them you had written 4^11
yes
i know
and my answer is also corrct
*correct
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