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Find g^-1(x) when g(x)=sqrt(x+3)
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\[y=\sqrt{x+3}\] first you interchane the variable x and y \[x=\sqrt{y+3}\] solve for y by squaring both sides \[x^2=y+3\] subtract 3 from both sides to get \[x^2-3=y\]
I see! =) So my final answer should be y=x^2-3
yep there is a systematic way of doing this 1)interchange x and y 2)solve for y
Thank you so much!
there is a way to check this also
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since we know that the domain of sqrt of x+3 is as semi circle with radius 3 , we can see that they're inverses that are reflected upon the x axis
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