A little help please medals to. What are the solutions to the equation 5 = |x|? Choose all answers that are correct. A. -1/5 B. -5 C. 5 D. 1/5
I dont understand how to do this mind explaining it to me,
well the IxI means its positve so it can't be a or b
But A and B are Negative :/
yeah the solution has to be positive
Okay but then why are they negative.
recall that for some positive integer; k |k| = k and |-k| = k
Okay so Its gonna be -5?
an aboslute value function inputs a number and strips off its sign ...
which options, when you strip them of sign, equate to (become) 5 ?
the absolute value of a number is always positive...
Okay so if it was -5 = |5|?
|5|, we strip the sign off of 5 and it becomes ... 5
so no ... |5| is not equal to -5
So then the answers are C. and D.
yes.
1/5 does not strip a sign and become 5 ...
Okay so now I think I get it so if its 5 = |x| then it will be positive
thats incorrect
Would x^2=25 be easier for you to solve?
apparently its not going to be eaiser
what does an absolute value function do?
, An absolute value function is a function that contains an algebraic expression within absolute value symbols. Recall that the absolute value of a number is its distance from 0 on the number line. To graph an absolute value function, choose several values of x and find some ordered pairs.
ok, and your understanding of that is evidently in error ... so simplify it an absolute value function strips away the sign
|x| = 5 means that for some signed version of 5, the function stripped it what are the only signs that 5 can have?
So it would be C,B because it takes away the Negative.
good |5| becomes 5 and |-5| becomes 5
YAY! :) I like that example you just wrote do you mind if I copy it and save it?
i got no issue with it :)
Okay thank,you to every one.
the reason I brought up the equation equation is because if you square both sides of |x|=5 you get x^2=25 and notice that x=5 or x=-5 are also solutions to x^2=25 since (5)^2=(5)(5)=25 and (-5)^2=(-5)(-5)=25
the other equation*
shshshsh, its ok ... its ok... everything will be ok :)
just bringing it up just in case he might find it useful later
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