what are real solution of the equation |x|^2+2|x|-3=0
graph it
or if you want to do it by analysis, split the absolute value up into two cases where x is negative and where x is positive.
already did it
Hint: you can drop the absolute value signs on the x^2.. squaring a number makes it positive anyway
Solve this for |x| just like you would for x normally. Don't let the little bars fool you, it's almost identical to any other way, use the quadratic formula or complete the square.
Dropping the absolute value signs here isn't going to help you.
you don't need to anyway just factor it |x|^2+2|x|-3=0 (|x| + 3) (|x| -1) = 0
That's what I'm saying... You're just repeating me and giving useless hints to boot.
|x| + 3 = 0 |x| -1=0
"use the quadratic formula or complete the square." yes i repeated you exactly.
Good job you solved a girl's quadratic formula for her without her doing any work.
got it
x^2+2x-3=0 would factor as (x + 3) (x -1) = 0 right?
|x| + 3 = 0 |x| -1=0 keep in mind only one of those has a solution...
so we are going to solve it with out removing absolute values
well with the two above you need to remove them...
well one of them, hopefully you'll notice which one has a solution and which doesn't
+-1
Good :)
can syou show me a complete solution of the equation i want to confirm
|x|^2+2|x|-3=0 factor it first... as above (|x| + 3) (|x| -1) = 0 |x| + 3 = 0 ... |x| = -3 no solution |x| -1=0 ... |x| = 1 ... x = 1 or -1
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can you help with this one i actually measure angle x instead of solving it
find interior angle of pentagon find exterior angle of pentagon
|dw:1385626244008:dw|
u should be knowing those two angles right ? :)
exterior angle of pentagon = 360/5 = 72
|dw:1385626421307:dw|
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