SOLUTION: Solve the system of equations
y = log_2 (2x),
y = log_4 x.
Write your answers as ordered pairs (x,y). If you find more than one solution, list the solutions in order of increas
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Question 1062622: Solve the system of equations
y = log_2 (2x),
y = log_4 x.
Write your answers as ordered pairs (x,y). If you find more than one solution, list the solutions in order of increasing value of x and separate your answers with semi-colons. So, for example, you would type "(2,2);(4,6)" to say that x=2,y=2 and x=4,y=6 are the two solutions.
Found 2 solutions by Alan3354, MathTherapy:
Answer by Alan3354(69443) (Show Source): You can put this solution on YOUR website!
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Since both equal y:
2x = 2x
x = any value > 0
y = log(x)/log(4)
Answer by MathTherapy(10557) (Show Source): You can put this solution on YOUR website!
Solve the system of equations
y = log_2 (2x),
y = log_4 x.
Write your answers as ordered pairs (x,y). If you find more than one solution, list the solutions in order of increasing value of x and separate your answers with semi-colons. So, for example, you would type "(2,2);(4,6)" to say that x=2,y=2 and x=4,y=6 are the two solutions.
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