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Sep 9th, 2002, 04:53 PM
#1
Thread Starter
Addicted Member
I'm really confused!
Now i was taught that when you have an equation such as x^2=9 and you take the sqrt bs of this equation sqrt(x^2)=sqrt(p) you get |x|=3. I was also told that sqrt only returns a positive(non-negative) value. I asked a friend but he was too busy to finish explaining and i just got even more confused. So my question is why do you need the abs value on the x if you know that sqrt is non-negative?
Last edited by SilverSprite; Sep 9th, 2002 at 06:01 PM.
YL says:"Few are those who see with their own eyes and feel with their own hearts."(Einstein)
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Sep 9th, 2002, 05:24 PM
#2
Fanatic Member
because x can be negative also. whos that friend? he must have told you about this or hes very irresponsible! did he also tell you that x=3 and x=-3 both are solutions to x^2=9 so when we are solving for x (finding the roots) we are looking for both values of x thus we need the absolute value (b/c if not, we have x=sqrt(9)=3, which is only one root)!
Massey RuleZ! ^-^__  Cheers!  __^-^ Massey RuleZ!
Did you know that...
The probability that a random rational number has an even denominator is 1/3 (Salamin and Gosper 1972)? This result is independently verified by me (2002)!
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Sep 9th, 2002, 05:31 PM
#3
Thread Starter
Addicted Member
thats not what i dont understand! i dont understand how the absolute value gives you both these values?
YL says:"Few are those who see with their own eyes and feel with their own hearts."(Einstein)
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Sep 9th, 2002, 05:35 PM
#4
Fanatic Member
ok
|-3|=3
and |3|=3
do u agree with that?
if you do, then you would agree
|x|=3 yields x=3 or -3
Massey RuleZ! ^-^__  Cheers!  __^-^ Massey RuleZ!
Did you know that...
The probability that a random rational number has an even denominator is 1/3 (Salamin and Gosper 1972)? This result is independently verified by me (2002)!
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Sep 9th, 2002, 05:59 PM
#5
Thread Starter
Addicted Member
Oh i see (i think) now i get it now. Thanx a bunch!
YL says:"Few are those who see with their own eyes and feel with their own hearts."(Einstein)
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