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Which of the following is a counterexample for the given statement. 6^n*6(n)is divisible by 12. a) n=1 b) n=2 c) n=3 d) n=4
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it is \[ \large 6^n\cdot6n \] right?
yeah
just plug in the numbers.
for instance. if n=3 then \[ \large 6^n\cdot6n=6^3\cdot6\cdot3=216\cdot18=3888 \]
is 3888 divisible by 12??
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right i did that but idk how to tell which ones true
ohhh i see
use a calculator!!
i have been
idk what numbers are divisible by 12 tho
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3888 divided by 12 gives u 324 exact. no decimals. so for n=3 it is true
gotcha thanks!
great
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