Find d(tan x)/dx.

Q: S tan 1x dx

A:

Q: Evaluate sin x dx 1.) S 5-cos x

A: Given that the integral  I=∫sin x5 - cos2 xdx To evaluate the integral

Q: Find the derivative. d. (In (9x? + 4)) dx di (In (9x? + 4)) =| dx

A: Solution:To find:ddx ln (9x2+4)=?Formula:ddx(log x)=1xddx(xn)=nxn-1

Q: Find  d/dx (sin-12x)

A:

Q: Evaluate d -tan − ¹ (√x + 7) = dx

A:

Q: /4 tan x dx /4

A:

Q: Evaluate d/dx sin^3(e^x) + 10^100.

A: Given:

Q: Find d(tan x)/dx

A: Let's find.

Q: S. 3 Estimate tan x dx using the midpoints of 6 rectangles.

A:

Q: Find 3x? arctan x dx.

A:

Q: Find y= tan' ( ) Sin Sa ® y= Sin" (x) ® y= log, [tanx]

A: We use the following methods to calculate differentiate d/dx of tan inverse x =1/1+x²  d/dx of sin…

Q: Calculate the following derivative: d а.) dx (In(tan(2x)) + 3sinx)

A:

Q: Evaluate. S(sin x)e* dx

A:

Q: Evaluate d/dx(sec(x)tan(x))

A:

Q: d/dx (sin^3 x) = d/dx (sinx sinx sinx) = ?

A: Given query is to find the derivative of the expression.

Q: find x for which = 0. dx

A:

Q: ∫(sinx+cosx+x)dx=?

A: Note: We'll answer one question. Since the exact one hasn't specified. Please re-submit the question…

Q: e*tan³(e*) dx (e*) 3 sec

A: To evaluate: ∫extan3(ex)sec (ex)3dx

Q: - 1 dx

A:

Q: Evaluate S sint x dx 0.

A: Given :           ∫01 sin4 x dx   To evaluate the given integral :

Q: S sec (x)tan(x)dx =

A:

Q: Find the value of

A: To find the value of ddxtanxx=π3.

Q: dx is approximately

A: The midpoint rule uses the midpoints of a subinterval:

Q: S tan 2x dx

A: Consider the given integration. I=∫tan2x dx Use trigonometric identity. tan2x=sin2xcos2x So,…

Q: . S sin(x²) dx

A: Given integral: ∫01sinx2dx We know that 2sin2θ=1-cos2θ So, we have ∫011-cos2x2dx12∫011-cos2xdx

Q: -S * sin ´sin sin (e*) dx

A: we have to integrate

Q: tan x dx.

A:

Q: . Evaluate f dx using trigonometric substitution. x/4+x2

A: Given integral is ∫1x4+x2dx. We have to evaluate ∫1x4+x2dx by using trigonometric substitution.…

Q: S tan(x) dx

A: We have to find integration of tan(x) in the given question.

Q: Find the 2nd derivatives

A:

Q: a) S sin*x dx

A:

Q: 8. Sedr cos 2x dx

A: Integration of e3x cos2x

Q: Use the Product Rule to calculate e2*. dx

A:

Q: Find ∫x cos x dx.

A: Consider the integral, ∫x·cosxdx

Q: So sin(x)dx

A:

Q: dx tan x +sin x+1

A: Solution of the problem as follows

Q: What is ∫ tan x dx?

A: Integration

Q: to dx 1-Sin(bx)

A:

Q: tan x dx

A: The answer is in step 2.

Q: S tan-1(bx) dx

A:

Q: S tan |2x dx Evaluate

A:

Q: dx A) cosh (*) O tan sin sinh

A: Given query is to find the value of the integral.

Q: Evaluate Te*(sin x +cos x)dx

A:

Q: fx cos 2x dx

A: Let's solve given integration.

Q: 7 dx = x3

A: ∫xndx=xn+1n+1+C1xn=x-n

Q: S tan-Vx dx =

A: Using substitution and formula of integration by part.

Q: Find ∫tan x dx.

A: ∫tan x dx