If c1 and c2 are real numbers, give the relationship between them that will allow you to find solutions for the equation x^n + c1 = c2, regardless of the value of n.

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asked Nov 4, 2018 42.8k views

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Neal Wang · Answer 1 · 2018-11-10T18:31:29+0000

so solving for x

minus c1 from both sides

x^n=c2-c1
take the nth root of both sides

$x=\sqrt[n]{c_2-c_1}$

dunno about the relationship between them but that's what x is

If c1 and c2 are real numbers, give the relationship between them that will allow you to find solutions for the equation x^n + c1 = c2, regardless of the value of n.

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