x + 1 y = arctan x – 1

Q: 6. y = x Arccsc (¹)

A: we can find the y' as below

Q: 1. 2. (√ex + (ex)³) dx /22sinx cos x dx

A:

Q: 14. Determine dy/dx if y is a function of x defined implicitly by sin(x? + 2y)

A:

Q: Use the implicit function theorem; dz/dx = -Fpartialx/Fpartialz to find dz/dx and dz/dy…

A: Given expression: ln(2x3+2y6+3z5)= 14+12xyz Let f(x,y,z) = ln(2x3+2y6+3z5)- 14-12xyz We know that…

Q: D?/if w= Cos (X+y)+Sin (X-y) Show that

A:

Q: 5. y = 5 tan x³ + sec (3x)

A: Topic = Derivative

Q: dy/dx = -3x2y y = ___

A:

Q: solve using Gamma function rý a. C. So dx √-In(x)

A:

Q: Find dy/dx    y = 5 tan6x

A: Given Data: Equation: y=5tan6x The first derivative of the tangent function is, ddxtanx=sec2x…

Q: Find ds/dx if= y= In[(2x^3+7) (9x-2x^2)]^5 Hint: Use the Tattoo and the Properties of Logs

A: Given y=ln2x3+79x-2x25 Using properties of ln, 1) ln an=n·ln a 2) lna·b=ln a+ln b  y=5…

Q: y=2(21,2-1 + arctan x) 2 2 x-1

A: Please see the whiteboard.

Q: x° + x2 + 1 (c) dx. x3 – x2 +2x - 2 arctan x (d) x2

A:

Q: Find dy/dx if y = (*+*) А. 1 В. 2х + 2 D. 1/x C. 2x + 4 csc(2b) sec(2b) Find da/db if a A. 2sec (2b)…

A: Hello. Since you have posted multiple questions and not specified which question needs to be solved,…

Q: If y = arcsin(- 5x + 1), dy dr

A:

Q: If y = arcsin(4x + 5), dy dx =

A:

Q: Srind dy /dx for X-(0)(cas20+ Osino andy

A:

Q: If x = a cost + log tan- y = asint 2 Find dy/dx

A:

Q: 2 x + لوا + sech (π) = cot(y) + log2 (tanh(x))

A: Given,            ex2+2y+sechπ=coty+log2tanhxTo find : Find dydx.

Q: Q3 Find dy/dx on the graph y sec/x+ y? = cos2x at point (1, 2).

A: We have to find dy/dx at (1,2).

Q: If a>0 is a constant then sec (ax) tan (ax) dxD

A: Assume sec(ax) = t,

Q: y = (cos x-x4+ 1/x2)5 - In (3x+1)  Find dy/dx

A: =?

Q: If y = tan-1(-1), find the value of y without use Calculator.

A: To find: The value of y without using calculator: Given: The equation is y=tan-1-1. Concept used:…

Q: The curve above is the graph of a sinusoidal function. It goes through the point (3,2).

A: Given: To Find: Equation of the given sinusoidal function.It goes through the point 3,2.

Q: x2 tan In y

A: Here we can find dy/dx as below