Prove that tog2 log3 log2 512=1
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Answer:
here is your answer mate
Step-by-step explanation:
log a( log 3(log 2(512)))=1
log a( log 3(log 2(2^9)))=1 2^9 = 512
log a( log 3( 9 log 2(2)))=1 log m^n = n log m
log a( log 3( 9 *1 ))=1 log m m= 1
log a( log 3 ( 9 )) =1
log a( log 3 (3^2)) =1
log a( 2 log 3 3)=1
log a(2*(1))=1
log a (2)=1
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prove that log2 log3 log2 512=1
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