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8 = 2^3So the equation becomes2^(6a) = 2006a. Log2 (2) = log2(2 x 2 x 2 x25)6a = 3+ log2(25)6a = 3+ 2 x log2(5)a = (1/2) + (1/3)log2(5)
1
Found a lot simpler solution...8^a*8^a = 200log2(8^a*8^a) = log2(200)log2(8^a) + log2(8^a) = log2(200)2*a*log2(8) = log2(200)6a=log2(200)a=log2(200)/6
I did it like so:8ᵃ ⋅ 8ᵃ= 200(8ᵃ)² = 2008²ᵃ = 200log₈ (8²ᵃ) = log₈ 2002a = log₈ (8 ⋅ 25)2a = log₈ 8 + log₈ 252a = 1 + log₈ 25a = (1 + log₈ 25) / 2 ≈ 1,274
Big problem here! At time 7.20 you said that a log b = log a ^b and you based the following calculations on this. This is NOT correct! a log b = log b^a .
8 = 2^3
So the equation becomes
2^(6a) = 200
6a. Log2 (2) = log2(2 x 2 x 2 x25)
6a = 3+ log2(25)
6a = 3+ 2 x log2(5)
a = (1/2) + (1/3)log2(5)
1
Found a lot simpler solution...
8^a*8^a = 200
log2(8^a*8^a) = log2(200)
log2(8^a) + log2(8^a) = log2(200)
2*a*log2(8) = log2(200)
6a=log2(200)
a=log2(200)/6
I did it like so:
8ᵃ ⋅ 8ᵃ= 200
(8ᵃ)² = 200
8²ᵃ = 200
log₈ (8²ᵃ) = log₈ 200
2a = log₈ (8 ⋅ 25)
2a = log₈ 8 + log₈ 25
2a = 1 + log₈ 25
a = (1 + log₈ 25) / 2 ≈ 1,274
Big problem here! At time 7.20 you said that a log b = log a ^b and you based the following calculations on this. This is NOT correct!
a log b = log b^a .