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I take help from online websites that have this service like helping in repair some like relia ble-store have instant help.. others are a bit slow which I don't prefer... rest is up to u.. U can also get free manuals
There's a website that has all this information about all this and manuals everything totally free there are many actually but I personally like few relia ble-store for eg. .. let me know if u need help
thanks
There's a website that has all this information about all this and manuals everything totally free there are many actually but I personally like few relia ble-store for eg. .. let me know if u need help
thanks
hello
u'd need a proper manual for this in my opinion
like there are plenty of dealers and online shops that deal in those..
you can get some free at relia ble-store and it;s actually really illustrative
There's a website that has all this information about all this and manuals everything totally free there are many actually but I personally like few relia ble-store for eg. .. let me know if u need help
thanks
hi tracey,use lhd converter kit (from dealers in UK) then you NEED to go to a mainland european dealer to get headlights,dont be supprised if they havnt got a clue what a Korando is,as GM used different names for different countries.....you will need to SEE the same car to find out if its supplied in France.(or any other mainland country, unless you have seen the same car over here)regards,
geoff.England.
This is not a calculator problem. Use the rules you have learned to simplify your problem. For a a log in any base. log(a*b) =log(a) +log(b) or log(a)+log(b) =log(a*b). Thus log(x+1)+log(x-2)= log[(x+1)*(x-2)]=1 Use the fact that log4=log in base 4 and rewrite the equation with the appropriate symbols. log4[(x+1)*(x-2)] =1 However 1=log4(4) and log4[(x+1)*(x-2)]=log4(4) The equality of the two logs implies the equality of their arguments (contents) and
(x+1)*(x-2) =4
Now you solve this quadratic equation by the methods you must have learned (sorry I have to leave some thing for you to do, to ensure that proper learning is achieved). Once you find the roots of the quadratic equation, verify that each term in your original expression has meaning-- x+1 positive and x-2 positive.
If one of the roots makes the argument (x+1) or (x-2) negative, reject it. because the argument of a log function cannot be negative.
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