n^2 - 49 = 0
n=7 nd n=-7
Hint: consider \((-7)^2 - 49\) and \(7^2 - 49\)
Thats what i thought too, but my only choices are a)-7 b)7 c)=7 d) no soultion? so which one.
Consider n²=49. YOu always end up with two possibilities (-7 and 7). Does n have to be a positive number, maybe?
Well i dont know what too do at all. and those our my choices, and thats my wuestion so can someone just tel me the answer? please.
Several people gave you the answer. If solving n²-49=0 is all you have to do, then n=7 or n=-7. Sometimes, even books or tests are wrong...
n^2 = 49 in finding n you just need to find the square root of 49
i know the square root of 49 is 7. but is is -7 or just a regular 7.
The solutions of n²-49=0 are:\[n=\pm \sqrt{49} = \pm 7\]
we will consider it as + or - because sometimes it will become \[\pm \sqrt{49}\]
@tommy12345 did u get it?
Thank you, for all your help. sorry for being kinda rude, its just this is super confusing too me when ive learned none of it yet
@ jedi17 yes thank you (:
The only reason that there are two solutions is that when you replace n by 7 or by -7 in both cases the outcome is true: (-7)² - 49 = 0 - OK. 7² - 49 = 0 - OK.
thanks.
YW!
its okay.. :) that's good u'r welcome..
(:
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