T tpals890 New member Joined Mar 22, 2017 Messages 3 Mar 23, 2017 #1 f(x) = (x2-ax)1/2 - (x2-bx)1/2 Using definition of limits, prove that the limit exists. I understand that I have to use x<N, and l f(x) - L l < epsilone but I can't go further. Help me please!
f(x) = (x2-ax)1/2 - (x2-bx)1/2 Using definition of limits, prove that the limit exists. I understand that I have to use x<N, and l f(x) - L l < epsilone but I can't go further. Help me please!
stapel Super Moderator Staff member Joined Feb 4, 2004 Messages 16,550 Mar 24, 2017 #2 tpals890 said: f(x) = (x2-ax)1/2 - (x2-bx)1/2 Using definition of limits, prove that the limit exists. I understand that I have to use x<N, and l f(x) - L l < epsilone but I can't go further. Click to expand... Since they haven't told you which variable is tending toward what value, there is no way to proceed. Sorry. Please consult with your instructor regarding the missing information. Thank you!
tpals890 said: f(x) = (x2-ax)1/2 - (x2-bx)1/2 Using definition of limits, prove that the limit exists. I understand that I have to use x<N, and l f(x) - L l < epsilone but I can't go further. Click to expand... Since they haven't told you which variable is tending toward what value, there is no way to proceed. Sorry. Please consult with your instructor regarding the missing information. Thank you!