5. a) Find the first order derivative of the following function. y x° In x

Q: derivative of the Find the > Fcx) = ¹² (x² +1) Following Function

A:

Q: Graph the derivative of the function in Figure (B), omitting points where the derivative is not…

A: Here graph is given Equation of lines AB and CD can be found by general equation of line,…

Q: Evaluate the derivatives of the following functions.

A: Given: fx=sintan-1lnx We know that ddxsinx=cosx…

Q: . Get the derivative of the given function. 2. y - In 7x

A: Solving the problem by finding the derivative of the function.

Q: dy for the function y GI The derivative

A: Note: You have posted multiple questions, we have solved the first question for you if there is a…

Q: A) Find the derivative of the following functions. 2. y°+3xy=5x+17

A:

Q: 18. Let S be the part of the plane x = y + z that lies inside the cylinder y² + z² = 4. Calculate…

A: Given: Let  be the part of the plane that lies inside the cylinder .Aim: Calculate  for  with…

Q: Sketch the graph of the derivative for function shown.

A:

Q: Find the derivative of the following function. 3 f(w) = 9w° + 6w + 7w

A: Given,          f(w)=9w5 + 6w3 +7w

Q: compute the derivative. y = z csc(9z + 1)

A: y=z csc9z+1

Q: The following function gives the average cost (in dollars) per advertisement when paying for X…

A: Multiple sub-parts question-"As per our guidelines we are suppose to answer only first 3…

Q: Find the x-value(s) where the graph does not have a derivative. The x-value(s) where the function…

A:

Q: 2. Find the derivative. a. y = sin x

A:

Q: E. Set up the limit definition for finding the derivative of y = sin x.

A: Givne that  y=sinx  From the limit definition find the derivative of y=sinx

Q: C) Find the derivative of y= (1+ x²)*

A:

Q: Choose the derivative of sec-(æ). 1 1+ 22 1 - 1 1 V1-3 1 aVa - 1 1 1+ 22 1 1 - a2

A:

Q: 12. Prove that if DABCD is a convex quadrilateral, then o (DABCD) < 360°. This is Venema exercise…

A: Given that ABCD is a convex quadrilateral then both pairs of opposite sides are semi parallel.  Now,…

Rate of Change

The relation between two quantities which displays how much greater one quantity is than another is called ratio.

Slope

The change in the vertical distances is known as the rise and the change in the horizontal distances is known as the run. So, the rise divided by run is nothing but a slope value. It is calculated with simple algebraic equations as: