sec derivative


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Derivative of sec x
Let f(x) = sec x. Then, we have Similarly, we can prove tha..
Find the derivative of sec x.
Find the derivative of sec x . => sec x tan x or sec 1 or sec x or 4sec x tan x..
Find the derivative of sec- 1x on R - [- 1, 1].
Find the derivative of sec - 1 x on R - [- 1, 1]. => 1 | x | x 2 - 1 or 1 | x | 1 - x 2 or 0 or 1 | x | x 2 + 1 or 1 x 2 - 1..
Fundamental and Derived Units
The units of fundamental physical quantities are called fundamental units. They are m, kg and sec. These units can neither be derived from one another nor can be resolved into other units. They are independent to each other. Units of physical quantities can be expressed in term..
If f (t) = 9 sec 5t, then find f ′ (t) using the defin..
If f ( t ) = 9 sec 5 t , then find f ′ ( t ) using the definition of derivative. => 45 cosec 5 t tan 5 t or 45 sec 5 t cot 5 t or 45 sec 5 t tan 5 t or 45 tan 5 t or - 45 cosec 5 t cot 5 t..
Find the derivative of cot x.
Find the derivative of cot x . => - cos e c 2 x or - sec 2 x or - sec x cosec x or - tan x..
Find the derivative of g(v) = 7tan 6v from the definition of derivativ..
Find the derivative of g ( v ) = 7tan 6 v from the definition of derivative. => 42 sec 6 v or sec 2 6 v or 42 cosec 2 6 v or 42 sec 2 6 v or 1 42 cos 2 6 v..
Which of the following is the derivative of f (x) = cosh- 1 (cose..
Which of the following is the derivative of f ( x ) = cosh - 1 (cosec 8 x )? => cosec 8 x or tan 8 x or sec 8 x or 16cosec 16 x or - 8cosec 8 x..
Find the derivative of f (x) = esinh- 1 (tan 3x).
Find the derivative of f ( x ) = e sinh - 1 (tan 3 x ) . => 3sec 3 x e sinh - 1 (tan 3 x ) or - 3sec 3 x e sinh - 1 (tan 3 x ) or tan 3 x e sinh - 1 (tan 3 x ) or cos 3 x e sinh - 1 (tan 3 x ) or e sinh - 1 (tan 3 x )..
Find the derivative of f (x) = esinh- 1 (tan 8x).
Find the derivative of f ( x ) = e sinh - 1 (tan 8 x ) . => 8sec 8 x e sinh - 1 (tan 8 x ) or cos 8 x e sinh - 1 (tan 8 x ) or tan 8 x e sinh - 1 (tan 8 x ) or e sinh - 1 (tan 8 x )..
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