Mathematics: If n = 8 and 16 · 2^m = 4^(n – 8), then m = ? f. –4 g. –2 h. 0 j. 1 k. 8

If n = 8 and 16 · 2^m = 4^(n – 8), then m = ? - id8162481809188, Ashley606hernandez

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fseftrwer6750

31.12.2021

$n = 8 , \\ \\ 16 \cdot 2^m = 4 ^{n - 8} \\ \\ 16 \cdot 2^m = 4 ^{8-8}\\ \\ 2^4 \cdot 2^m =(2^2 )^{0} \\ \\2^{4+m}=2^0\\ \\4+m=0 \\ \\m=-4 \\ \\Answer : \ F. \ \ - 4$

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Ответ:

nayelirios

18.03.2020

Mathematics

3.25 repeating as a fraction is 1.25 plus 1.25 plus 1.25 that will equal 3.25.

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If n = 8 and 16 · 2^m = 4^(n – 8), then m = ?
f. –4
g. –2
h. 0
j. 1
k. 8

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