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    Find the range of ln(2x-1) xer x>0.5

    Of course i usually manage to somehow guess the right range everytime.

    i said xer for this and it's right but i'd like to know why

    https://www.google.co.uk/search?q=ln...(2x%2B1)+graph

    Here's the graph of it but if x is limited to 0.5 then surely the graph doesn't even extend to anywhere past the first quadrant??? so whatever value comes out of shoving in 0.5 into the function. Yet you can have ln0 so i still don't get how this stuff works. Even though i've done all the jan papers
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    Look at this: https://www.google.co.uk/search?q=ln...obile&ie=UTF-8

    You typed it wrong
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    (Original post by metrize)
    Look at this: https://www.google.co.uk/search?q=ln...obile&ie=UTF-8

    You typed it wrong
    whoopsie question said 2x-1 my bad i put it in google wrong


    Even then it does not go to - infinity if the graph stops at x=0.5
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    (Original post by will'o'wisp)
    Find the range of ln(2x-1) xer x>0.5

    Of course i usually manage to somehow guess the right range everytime.

    i said xer for this and it's right but i'd like to know why

    https://www.google.co.uk/search?q=ln...(2x%2B1)+graph

    Here's the graph of it but if x is limited to 0.5 then surely the graph doesn't even extend to anywhere past the first quadrant??? so whatever value comes out of shoving in 0.5 into the function. Yet you can have ln0 so i still don't get how this stuff works. Even though i've done all the jan papers
    What do you mean?? You can't have ln(0)....

    The function is clearly defined for x>0.5 and NOT x\geq 0.5 otherwise the function is undefined at x=0.5. The graph's asymptote is x=0.5 which it tends towards, and the range is all the reals as every possible real number can be obtained from the function.
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    (Original post by RDKGames)
    What do you mean?? You can't have ln(0)....

    The function is clearly defined for x>0.5 and NOT x\geq 0.5 otherwise the function is undefined at x=0.5. The graph's asymptote is x=0.5 which it tends towards, and the range is all the reals as every possible real number can be obtained from the function.
    I feel as if i ask one of these questions a brain cell dies but i need them for this upcoming mock. .-.
 
 
 
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