- #1
Prasad Nemade
- 4
- 0
Y= sin^(-1)〖x+ sin^(-1)√((1-x^2 ) 〗
Please show steps for it...
Please show steps for it...
There are some funny looking symbols in there. I will assume that the function isPrasad Nemade said:Y= sin^(-1)〖x+ sin^(-1)√((1-x^2 ) 〗
Please show steps for it...
"Find dy/dx" refers to finding the derivative of a function, which represents the rate of change of that function at a specific point.
Finding dy/dx is important because it allows us to understand and analyze the behavior of a function. The derivative gives us information about the slope, concavity, and extrema of a function, which are crucial in many areas of science and mathematics.
The process for finding dy/dx, also known as differentiation, involves using mathematical rules and formulas to calculate the derivative of a function. This can be done using techniques such as the power rule, product rule, quotient rule, and chain rule.
Graphically, dy/dx represents the slope of the tangent line to the curve at a specific point. This means that it represents the instantaneous rate of change of the function at that point.
While finding dy/dx involves finding the derivative of a function, integrating a function involves finding the antiderivative or the reverse process of differentiation. In other words, finding dy/dx gives us information about the rate of change of a function, while integration gives us the original function itself.