Chapter : Inverse trigonometric Functions_part2

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One angle value
Content:
1. Basic formulae and the use of trigonometric idenes
2. Funcon conversions
3. Funcon inside a funcon
4. Sample problems
[Objecve: Student should be able to learn how to apply the basic methods
and understanding of inverse funcons.]
In the previous note we discussed about the inverse trigonometric funcons
and graphs. In this note we will discuss about easy ways to solves problems and
also, we will learn that if we know trigonometry, we don’t need to remember
the formulae.
There is just one method to answer any queson in inverse trigonometric
funcon.
Lets understand the inverse trigonometric funcons rst with an example.
Lets consider the funcon sin-1x.
What exactly does this mean? Well, sin-1x is an angle. And if we nd the sine of
this angle we get ‘x.
So, let’s say θ = sin-1x, then sin θ = x.
Now we can use all the formulae of trigonometry to nd the values for the
other funcons.
And hence,
cos θ =
cosec θ =
sec θ =

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