A) log3(base)(7x – 1) = 3
B) log2(base)(y3 + 3) = 7
O 2 e o 3 são as bases dos logs da A e B
A)
log3(7x - 1) = 3
log(7x - 1)/log(3) = 3
log(7x - 1) = 3*log(3) = log(27)
7x - 1 = 27
7x = 28
x = 4
B)
log2(y^3 + 3) = 7
log(y^3 + 3) = 7*log(2) = log(2^7) = log(128)
y^3 + 3 = 128
y^3 = 125
y = 5
pronto
log3(base)(7x – 1) = 3
3³ = 7x – 1
7x = 27 + 1
x = 28/7
log2(base)(y3 + 3) = 7
2^7 = y³ + 3
y³ = 128 - 3
.........___
y = ³â125
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Verified answer
A)
log3(7x - 1) = 3
log(7x - 1)/log(3) = 3
log(7x - 1) = 3*log(3) = log(27)
7x - 1 = 27
7x = 28
x = 4
B)
log2(y^3 + 3) = 7
log(y^3 + 3) = 7*log(2) = log(2^7) = log(128)
y^3 + 3 = 128
y^3 = 125
y = 5
pronto
log3(base)(7x – 1) = 3
3³ = 7x – 1
7x = 27 + 1
x = 28/7
x = 4
log2(base)(y3 + 3) = 7
2^7 = y³ + 3
y³ = 128 - 3
.........___
y = ³â125
y = 5
entra no so matemática ou wikipedia ou youtube e descubra vc a resposta