Derivative of sec x
Let f(x) = sec x. Then, we have Similarly, we can prove tha..
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..
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..Derivative of a Function
Derivative of a Function - So far we have discussed the derivative of a function f(x) at a point 'a' which is in the domain of f. Suppose we want to find the derivative of the same function at a different point 'b', then we have to compute the derivative..
Derived Units
Quantity Formula Symbol (SI Unit) Area A=LxB m 2 Volume V=LxBXH m 3 Density D = Mass/Volume kg m - 3 Velocity V = Distance/Time m s -1 Acceleration a = Change in Velocity/Time m -2 Momentum p = mass x velocity Kg ms -1 F..
Derivative of a Constant
Let f(x) = k be the given function. Then, we have Therefore derivative of a constant is 0. or..
Let f(x) = k be the given function. Then, we have Therefore derivative of a constant is 0. or..Derivative of tan x
Let f(x) = tan x. Then, we have ..
Let f(x) = tan x. Then, we have ..Derivative of Implicit Functions
Derivative of Implicit Functions - Till now, the functions that we have discussed, are explicitly functions of x. We have defined y in terms of x. Suppose we have an equation f(x,y) = 0, which cannot be put in the form of y=f(x) to differentiate in ..
Derivative of Implicit Functions
Till now, the functions that we have discussed, are explicitly functions of x. We have defined y in terms of x. Suppose we have an equation f(x,y) = 0, which cannot be put in the form of y=f(x) to differentiate in the usual way, we can still differentia..
See what our Users say :
Very fast and clear. Made sure I understood the concepts instead of giving the answers to the problem.
It was a great pleasure working with this tutor was able to take me through the steps of my math problems which was very helpful because since I don't have lots of experience with math by the tutor doing the steps it helps me understand a great deal. Im so excited that Im finally getting this amazing service. We got so much done. thank you.
Tutor Vista tutors actually helped me to think through some of the problems instead of just doing them for me.Now i am more confident with math ,Thank you all
Tutor Vista tutors are pleasant and great to work with, they were very patient and explained everything that is simple to follow. I love working with them. - John Coakley
Looking for More Help!
