For Exercises 1—16, identify which functions shown here ( f , g , h , and so on) have the given characteristics. f ( x ) = − 3 sec ( 2 x + π ) g ( x ) = − 3 cos ( 1 2 x − π 4 ) h ( x ) = 3 sin ( − 1 2 x − π 4 ) k ( x ) = sin ( π 2 x ) + 3 m ( x ) = 2 csc ( 2 x − π 4 ) − 3 n ( x ) = 3 tan ( x − π 2 ) p ( x ) = − 2 cot ( 1 2 x + π ) t ( x ) = − 3 + 2 cos x 12. Has a range of all real numbers
For Exercises 1—16, identify which functions shown here ( f , g , h , and so on) have the given characteristics. f ( x ) = − 3 sec ( 2 x + π ) g ( x ) = − 3 cos ( 1 2 x − π 4 ) h ( x ) = 3 sin ( − 1 2 x − π 4 ) k ( x ) = sin ( π 2 x ) + 3 m ( x ) = 2 csc ( 2 x − π 4 ) − 3 n ( x ) = 3 tan ( x − π 2 ) p ( x ) = − 2 cot ( 1 2 x + π ) t ( x ) = − 3 + 2 cos x 12. Has a range of all real numbers
Solution Summary: The author explains the properties of the general Sine and Cosine functions.
For Exercises 1—16, identify which functions shown here (f, g, h, and so on) have the given characteristics.
f
(
x
)
=
−
3
sec
(
2
x
+
π
)
g
(
x
)
=
−
3
cos
(
1
2
x
−
π
4
)
h
(
x
)
=
3
sin
(
−
1
2
x
−
π
4
)
k
(
x
)
=
sin
(
π
2
x
)
+
3
m
(
x
)
=
2
csc
(
2
x
−
π
4
)
−
3
n
(
x
)
=
3
tan
(
x
−
π
2
)
p
(
x
)
=
−
2
cot
(
1
2
x
+
π
)
t
(
x
)
=
−
3
+
2
cos
x
This is an example only. What can be a simialr equation with differnet numbers using logs and can have a mistake in one of the steps and what will be the correct way to solve it. Thanks
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Area Between The Curve Problem No 1 - Applications Of Definite Integration - Diploma Maths II; Author: Ekeeda;https://www.youtube.com/watch?v=q3ZU0GnGaxA;License: Standard YouTube License, CC-BY