find the differential cofficient of tanx with respect to cotx .
Answers
Answered by
0
Step-by-step explanation:
By trigonometric identities:
cot
A
=
cos
A
sin
A
=
1
tan
A
Therefore,
y
=
tan
x
(
1
tan
x
)
=
tan
x
tan
x
=
1
So,
d
y
d
x
=
0
You could try and use product rule as well as the quotient rule for
1
tan
x
and this should give you the same result of
0
.
Hope this helps!
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