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How can I find the roots of y = arcsin(x) + pi/2 ?

I have tried to find the roots by substituting in x = 0 , but for some reason this gives me the intercept of the graph with the vertical axis ?

Thanks.
Original post by seals2001
I have tried to find the roots by substituting in x = 0 , but for some reason this gives me the intercept of the graph with the vertical axis ?

Thanks.


But roots occur where y=0 instead.
Reply 2
Original post by RDKGames
But roots occur where y=0 instead.

I am being so stupid, thank you.
(edited 3 years ago)
Original post by seals2001
I have plotted the graph so that x is on the y axis and also y is on the x axis.

Like this but transformed :

So I want where theta is zero to find the "root" on the graph ?

You are overthinking it, and I do not understand your post here.

A root x=x* of y=f(x) satisfies 0=f(x*).

So the root of y=arcsin(x)+pi/2 is obtained by solving

0 = arcsin(x) + pi/2

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